2.5.Ozuqa tayyorlash texnologik jarayonlari va uskunalarning bir smenalik ish grafiklarini qurish
Ozuqa tayyorlash korxonasi ishlarini, jarayonlarning ketma-ketligi, suv, bug’ va elektr energiyasini soatlik taqsimlanishi to'g'ri tashkil qilish uchun texnologik jarayonlarning (2-rasm) va uskunalarning smenalik ish (3-rasm) grafiklari bajariladi. Bu grafiklar 9 ilovada keltirilgan texnoiogik jadval asosida quriladi.
Uskunalarning smena davimidagi ish vaqtlari 9 ilovaning 12 ustunidan texnoiogik jarayon nomi 2 ustundan va bulatgich- aralashtirgichlar soni I 1 ustundan olinadi. Bu grafik ozuqa tayyorlash jarayonlari tartibi va ulaming davomiyligini ko'rsatadi.
Texnoiogik jarayon nomi
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Smena davomida jarayonlarni bajarish vaqti, soat
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U skunalar tayyoii ash
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1 –bug’latgich-aralashtirgich
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Maydalangan somonni bug'latgichga vuklash
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Somonni tuzli voki melassli eritma bilan namlash
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Somonni bug’lash
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Boshqa ozuqalarni bug'latgich aralashtirgichga yuklash
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Ozuqalarni aralashtirish
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Tayyor omuxta ozuqani bug'latgich aralashtirgichdan transport vositasiga vuklash
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2-buglatgich aralashtirgich
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Maydalangan samonni bug‘latgichga yuklash
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Somonni tuzli voki melassli eritma bilan namlash
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Somonni bug'lash
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Boshqa ozuqalarni bug'latgich aralashtirgichga yuklash
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Ozuqalarni aralashtirish
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Tayyor omuxta ozuqani bug'latgich aralashtirgichdan transport vositasiga yuklash
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Texnik xizmat ko'rsatish
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2-rasin. Texnoiogik jarayon grafigi
Uskunalarning bir smenalik ish grafigi mashinalar smenaning qaysi vaqtida va qancha ishlashini ko'rsatadi. Bu grafikni bajarishda ishning nomi 9 ilovaning 2 usiunudan. ozuqa miqdori - 3, ish vaqti - 12, mashina rusumi 6 va mashina quvvati 8 ustunlardan olinadi.
Yuqoridagi grafiklar bajarilgandan keyin soatlik, smenalik elektr energiya sarflari rafiklari ham qurilishi mumkin.
Ishning nomi
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Ozuqa miqdori
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Ish vaqti, soat
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Mashina markasi
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Mashina quvvati, kVt
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Uskunaning smena davomida ish vaqti, soat
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Bug’ bilan ta'minlash
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Somanni maydalashi
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Sоmоnni yuklash
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Aralashma ozuqani yuklash
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—
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Ildizmevani uzatish
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r—
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Ildizmevani yuvish va
Maydalash
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—
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Ozuqalarni aralashtirgichga uzatish
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Somonni namlash
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Ozuqalarni tayyorlash
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Tayyor ozuqalami transport vositasiga yuklash
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3-rasm. Uskunalarning bir smenalik ish grafigi
3. LOYIHANI IQTISODIY BAHOLASH
Loyihaning iqtisodiy jihatdan effektliligi keltirilgan mablag'ga qarab baholanadi. Keltirilgan mablag' qancha kam bo'lsa, loyiha shunchalik darajada iqtisodiy jihatdan foydali hisoblanadi, ya'ni
Mk=Xf+EnKm —> min,
bu yerda: En- kapital mablag'dan foydalanish normasi koeffitsienti (En= 0,15).
Keltirilgan mablag’ni hisoblash uchun yillik foydalanish harajatlari 9 ilovada keltirilgan texnologik jadvalning 22 ustunidan olinadi.
Loyihalangan texnologik yo'nalishda 1 ts ozuqani tashish, tayyorlash va tarqatishga to'g'ri keladigan yillik foydalanish harajatlari va keltirilgan mablag' aniqlanadi.
Xtk=Xf/Py, Mkk=Mk/Py,
bu yerda: Py - texnologik yo'nalishda yil davomida ishlov beriladigan ozuqa miqdori, ts.
FOYDALANILGAN ADABIYOTLAR
1. Тоjiboyev B.M “Chorvachilikni mexanizatsiyalashtirish va avtomatlashtirish” Toshkent. Mehnat, 2002-272 b.
2.Животноводство. Е.А.Арзуманян и др. 4-е изд. Перераб и доп.-М.: Агропромиздат. 1991.
3. Краткий зоотехнический справочник Сост. Г.Н. Доброхатов М.: Колос 1975.
4. Kulikov V.N. Ruban Y.D. “Umumiy zootexniya”: Toshkent: O’qituvchi, 1979.
Резник Е.И. Кормоцехи на фермах.-М.: Россельхозиздат, 1980.
ИкромовТ.Х. “Чорвачилик”. Мехнат Тошкент. 1985.
7.Qariboyev K va boshqalar. “Yem-xashak tayyorlash texnologiyasi”. Toshkent, Mehnat. 1990.
8. Kalashnikov A.P. Kleyiyanov N.I. “Chorva mollarini oziklantirnsh norma va rasionlari”. Toshkent. Mehnat. 1988.
9. Сабденов К.С. “Технология приозводство продукции животноводства”. Алма-Ата; Кайнар 1989.
Ns.yem= =1,81~2 ta
Ns.somon= =19.01~20 ta
Ns.silos= =5.42~5 ta
Ns.lovlagi= =3.65~4 ta
bu yerda: Vs -saqlagichning sig'imi, m (7-ilova);
ε -saqlash sig'imidan foydalanish koeffitsienti, (7-ilova).
Saqlagichlarni bosh planga tushirish uchun ularning o'lchamlarini bilish zarur.
Ularni quyidagi formula orqali topish mumkin.
Ко'tarma ozuqaxona diametri
Saqlagichlarning kengligi
B=CVcR/365Tb2n
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t9bApEhdp164cIG3TdmyZUWNoUqVKizNLl261KFDB1EjYYE9JhQazbM0M9Y3Ie7fv//111/nedHKymr9+vVFihQxSkigROrLGOrbItN04MAB3jb0PjJOIAimQ+o69cqVK7xtypcvL2oMjo6OxYsXf/HiBXez6OhoOWQc7DGhvHz5kqVZmTJlxI4kv4yMjODg4PwXG6ZPny7qQ1lAfdSXMdS3RaaJpU5FuoP8pK5T6TTmbSPqxzfZypUrx5JxxA6DBfaYUBjrVKN8XWny5MlnzpzJ86K3t/fYsWOlDwYUTX0ZQ31bZIKePn169epV3mbiTS4GyiXHOrVEiRJih0FJjTcSmWQc7DGhUKJkaSbqt4a1OnbsWFhYWJ4XixcvvnbtWokjARVQX8ZQ3xaZIJZvwhVCnQraSFqnZmZm3r59m7cZ9dBiR8Iy+GYJVWzYYwLinv4wR926dUUO5P/x5s2bL774Iv/ckCtXrnRxcZEyElAB9WUM9W2RaTp//jxLM1EnwQWFkrROffz48cePH3mbSTAyZqkAPnz4QAEb5W7FHNhjAmKsUxs1aiRyIP+PIUOGxMXF5Xlx6NChn332mZRhgDqoL2Oob4tME8uH/ubm5vgSFeQnaZ364MEDlmaMz7c0BOPgmwI2bsbBHhPQrVu3eNvUrl37k08+kSCYbKtXr/7zzz/zvFirVq0FCxZIFgOoifoyhvq2yDSx1Klly5a1srKSIBhQFjnWqQ4ODmJHUrRoUZZmsbGxzZs3FzkWLthjArp06RJvG29vbwkiyXbnzp1vvvkmz4s2NjYbNmww7rMGQLnUlzHUt0Um6M2bN48ePeJtxjj5F5ga1KlcGAMWD/aYUJ4+fZqQkMDbTLLHHqanpwcHB799+zbP62FhYRLfIAtqor6Mob4tMkHXrl1jaVaxYkWxIwElkrROTUxMZGkmn4zDGLB4sMeEcuzYMd42Li4urVq1kiAYMnHixPxfLPDx8fn222+lCQBUSX0ZQ31bZIIYvxtQqlQpkQMBRZK0TmWcwNLOzk7sSJycnFiavXr1SuxIuGGPCeXw4cO8bfr06WNmZiZ+LP8nmDlz5uR5sWTJkr///rsEawcVU1/GUN8WmaAnT56wNEOdClrJsU6V4OY8xme4MwYsHuwxofA+CoUq1KFDh0oQCXVjWieioiJVyq9wgSqpL2Oob4tMEMs9V4WY69SsrKybN29eunQpOjo6NjY2Li7u8ePHKSkpqampHz9+pCOB3qlixYqVL1++QoUKbm5ujRs3btiwIZ4+rVyS1qmMA00bGxuxI2HMOEYfGWOPCSImJobyGnebTp06SXMX/+DBg/N/pWDkyJEUgARrB719+PDh1q1bd+/evX//fnx8PHWNzzSSkpKy+8h0DRrwWFtb22g4OTmV1ChdurSrq2s1jRo1aoh32V59GUN9W2SCBKlT79y5ExUVdeDAgcOHD9NJV1CztxrPnz/PPcELHR5eXl5du3YNDg5mvC4uf4rISILA9VQuRh8ZY48JYuvWrbxtfvzxRwkiWbFiRf5gaMQ/e/ZsCdYOepgzZ8758+ejo6OpP8jIyGD5k3cahTS3KuafDc3e3r5Jkybu7u4dOnTw9PS0sLAQMFr1ZQz1bZEJYvzcX+tNxlSErV+/fsuWLYY86ystLW2vxtixY4OCgkJDQ5U7t4CyMpIgJK1TqcZnaSafkXFycrLYkXDDHhME732f7dq1o7NU7DAoQYwePTrPi9S/btiwQYJ3EPQzbtw4YRdIJ/UhjbCwMGdnZ19f34EDB3p5eQm1cJZmCsoY6tsiE/Ts2TOWZlQw5fycnp7+119/0cCezpSsrCyhIklNTV21alVkZOTw4cOnT5+ee41KoayMJAhJ69QPHz6wNLO0FD0qxsmEWZ6DIirsMcMdOXLkzp07HA3Mzc0luJxJe6ZXr16UJfO8Pnfu3Nq1a4u9dpCnV69e/aFRs2bNb7/9lroHAy9mqC9jqG+LTFD2xTxe2V+Go7Jp+fLlERER8fHxIsVD79HChQt37dpFp16zZs1EWosSCZ6RBCFpncp4AlPdIHYkjLueMUWKB3vMcJTvuBv079+/fv36YocRGhqa/0EDfn5+I0aMEHvVIH8xMTHDhg2bP3/+rFmzunXrpvdy1Jcx1LdFJuj9+/cszWiwMW/evLCwMGnunbh3717r1q3Xrl0bGBgoweqURaiMJAg5Xk+VoH5nXIXRR8bYYwaik23nzp0cDYoXL07nodhhHDx4kE74PC+WLl161apVYq8aFOTWrVsBAQE9e/b89ddf9fu2h/oyhvq2yASlpaWxNHN3d3/69KnYweRGR1evXr2SkpIGDRok5XqVwvCMJAhcT+Vi9JEx9piBpk2bxn1vU0RERIkSJUSN4cWLF3379s0ThpmZ2Zo1a8ReNQjIzs6ufv369erVq1KlSqVKlSpWrFiyZMnChQsXKVKE/s3MzKSDn/rj5OTkxMTEZ8+e3b9//8aNG9euXTt79izj557ZNm3adPLkyV27drm5uekapPoyhvq2yAQxXk/lKFJtbGyqV69eNRdKnvb29g4ODvQvnYN06r1+/fru3bvR0dH//vvvnj17GFdKmXn48OFlypTx9fVl3R55UERGEoSkdWp6ejpLMwmmSGBMakYfGWOPGeLixYsbN27kaPDZZ5/17t1b7DAGDhyY/+uuo0ePbt++vdirBl3lPx6srKyaNm3q6elZp04djhONThBLS0vqIZydnStUqJD7V9RbnD59esuWLRs2bKBBC0sYDx8+bNWq1c6dO1u2bKlT/OrLGOrbIhPEeD01D1dX12Ya7u7uVJBx34JcWMPFxYVO1a+++urNmzdLliyZPXs2/cC7ooyMjKCgoMuXL8twEgClZyRBSFqn0o5jnEZBbPlnWdfK6HcQY48ZIiQkhONiKg2gf/vtN7FjWLp0af4bDyjnhoWFib1q0ENkZKTgy7S2tm6lMW/evN9//3369OmU9Hn/ivrXTp06HT16tGHDhuzrUl/GUN8WmSD22t3Ozs7b27tz586+vr5ly5bVe41OTk7jx4/v27cv1Xl0EvG2T0lJ+fLLLw8fPiy3mUSVnpEEIWmdSuMAloxDbcQ+1RkzDr2doobBC3tMb6tXr+ZIT7S71q1bV6xYMVFjuHHjxpgxY/K8SANcGsUyfncY1ITe9MGDB1PfOW7cuEWLFvHOtpOamtqlS5ezZ8+yd9jqyxjq2yITZGlpyVKqRkVFeXl5CbgD6cTZv39/YGDgjh07eBsfO3Zs1apVAwcOFGrt8idBRhKEpHUqHX8st4xQOhA74zAO0I1eTGCP6efp06djx47laDB79myx54fLvkM//21ACxYsqFGjhqirlrnY2FjqPGgEb2dn16BBg7Zt20owqZB82NjYREREtGrVKjg4mPdexidPnlAvcvDgQcaFqy9jqG+LRCXPk4veRJY6tV27doLfZ0xvx4YNG1q2bHnhwgXexlOnTv3iiy9MbaQhakYShNTXU1maMQ5bDcGYcYx+vGKP6efLL7/kmNmkd+/e+efbFxyNUK9cuZLnRX9/fxq/ir1q2aJOlPZ8nmsb5cuXp9o9ICDAWFEZBW3vtm3bunbtyntmHTp0aMWKFYyHjfoyhvq2SCRyPrlon7x9+5a3Ge1hMb4PZ2trGxkZWa9ePd5amer7VatWDRs2TPAY5E+kjCQIOdapEtyNxHhvvtGvDmKP6WHRokV79uwp6Lc0apTgttSoqKiFCxfmebFs2bIrV64Ue9WydfbsWV9f3/zjB+obevToMW3atAkTJhglMGPp1KlTWFjY999/z9ty/PjxvXr1Ynl2jvoyhvq2SAwyP7kYa3fawyLtvZo1aw4fPjx/Ts5v2bJlplmnFhInIwlC0jqV8blzaWlpRYoUETUSxhkrGAMWD/aYrk6dOpX/ltActWrV2r59u9gXPJ49e/bll1/mudfH3NycxvTOzs6irlq2EhISaKTOcZF74sSJ1Jd0795dyqiMjo7VLVu2UJHB3Yz225IlS1j6D/VlDPVtkeDkf3IxplxRBxvfffcdnUS8g43o6Ojz5883btxYvEjkTPCMJAhJ69SiRYuyNGNMB4ZgnDyMMWDxYI/p5MmTJz169Cjow52KFSvu27dPggipSE1MTMzz4tixY2X1xGSJTZ48mXcG75CQED8/Pwke1C4rCxYs8PDw4G02f/582j+89xqqL2Oob4sEJ/+Ty9HRkaWZqFPPli9f3tvbe+/evbwtt23bZrJ1aiGhM5IgJK1TGS8m6TfXmk4YM47Rr35hj7HL/ipi/plKs33yySf79++X4FuKixYt+ueff/K82KRJk2nTpom9atmig4dldpWHDx/Se0S9qQQhyUfz5s2bNm3KewGDChEaZfFORa6+jKG+LRKWIk6u4sWLszR7+/atqHOwBAYGstSpe/bsmTFjhnhhyJywGUkQqFO5GP16KvYYo8zMzKCgoIsXL2r9bcmSJQ8ePOjq6ip2GFevXh03blyeF+3t7devXy+Hb90ay4ULFxiPn2PHjplanUoGDBjA2yuQjRs3qq9O5c0Y6tsiYSni5GKvU0UNg/HRKpcvX3758qXYsxbKmYAZSRByrFNTU1PFjiQlJYWlmVKup2KPDR06dNeuXVp/RenmwIEDtWvXFjsG6il79eqV//PHhQsXVq1aVey1yxn7M7sTEhJEjUSeGHP97t27eduoL2Oob4uEpYiTi/EB0WLXqeXKlatcufL9+/d5W166dMnb21vUYORMwIwkCEnrVMZBVXJystiRvHr1iqUZY8DiwR5jMWHChIK+wk/x7N+/X5qnEo8ZM+batWt5XgwMDOzfv78Ea5cz9itMpnkNg7pPV1fXO3fucDejczAmJqZmzZocbdSXMdS3RcJSxMnFWKcyjgQMUa9ePdSpvATMSIKQtE6ljWdpJkHGef36NUszxoDFgz3Ga/bs2QU9g7RkyZIHDhyQpkilkeUvv/yS58UKFSosW7ZMgrXLXN26dc3MzHgfdkIaNWokQTwy1KBBA95egZw8eZK7V1BfxlDfFglLESdX6dKlWZpxTFkgFOoOtm/fztuMyi+xI5E5oTKSICStU6nbZmkmn4zDGLB4sMe4LVq06IcfftD6KxcXFypSa9WqJUEYiYmJAwYMyPNi9qNZnZycJAhA5kqUKNG+fft9+/ZxN3N0dOzSpYs0IckNVRt//vknb7P8F+zzUF/GUN8WCUsRJ1eVKlVYmj1//lzsSCpVqsTS7NGjRyIHIndCZSRBSFqnVqxYkaXZmzdvxI6E8RMco9ep2GMcli5d+u2332r9FSUjKlIZk6Ph+vfv/+zZszwvhoaGenp6ShOA/E2fPv3gwYPc8yNOnDjRZMv6ypUrszSLjY3lbqC+jKG+LRKc/E8uxhv0JahTGQ8n1KlCZSRByPF66osXL8SOhPGOcqPXqdhjBVmyZMnXX3+t9Ve1atXav39/mTJlpIlkwYIF+ec6cXd3nzRpkjQBKELjxo0XLVo0YsSIghr07NkzJCREypBkhbH75O0V1Jcx1LdFgpP/yUVFD8vNCRK8iaVKlWJpJkEkMidURhKE1PP805COd+ArwaCKJeNQqEaflwp7TKuFCxcWdCWVCsTdu3dL9pXb6Ojo8ePH53nR0dFx/fr1FhYW0sSgFMOGDStZsiSNLvI8BMHGxob24Y8//kg9mbFiMzrGL9/kv2yfh/oyhvq2SAwyP7kojHLlyj18+JC7mQRXMRnfHcapvlRMqIwkCKnndPz0009PnDjB3UYmI2MKVewwWGCP5REeHp6/NMzWuXPnzZs3S/ncwuDg4PzPUElKSpLslgNu5ubmvG0yMzMliCRb9+7dO3bsuG3btkOHDtERRZ1648aNg4KCJLv4LVuMvQLL7Evqyxjq2yIxyPzkqlWrFm+dytvAcIw3P6BOFTAjGU7qOrVu3bq8GYd9Qji9FfTUotxkUqdij+U2efLkqVOnav1Vv379Vq5cKfFVzBs3bki5OhWws7Pro2HsQOSF8dn0LL2C+jKG+rZIJHI+uaho5v2yV1xcnNhhWFtbszQr6OHbpkPAjGQ4qetUlkmC4uPjRY0hPT2d5fMFaeYz4oU9liMkJCQiIkLrr8aOHRseHi7q2gHEw9h9sjwAXX0ZQ31bZIKaNm3K24ZGAhkZGaJea7CysmJpZmtrK14MiiBgRjKcEa6n8rYRO+M8ePCA+6uR2eRzPZW3jer3WFZW1pAhQ7RO5m9mZjZv3ryCblcFUATGx+qy3NOivoyhvi0yQU2aNOFtQ3v4zp07NWrUEC8Mxvt0pbx5TJ4EzEiGk7pObdCgAQ1ouC+qv3nzJiUlxd7eXqQYWB5HQW+STKYcxx6jbe/du/eWLVvy/4pGvZGRkd27dxdjvQCSYfz4jOXDOPVlDPVtkQlycXEpW7Ys7zXpa9euiVqnMn6gjzpVwIxkOKnrVHr7aVx18uRJ7mb37t1jGUPr59atW7xtKDPa2dmJFIBOTHyP0dni7++/f//+/L8qVqzYjh07PDw8BF8pgMQYnxjp4ODA20Z9GUN9W2Sa2rVrt2bNGu42169fDwgIEC8Gxjq1ZMmS4sWgCAJmJMNJXaeS1q1b82YcOljFyzjR0dG8bShIkdauB5PdYy9fvuzcufOZM2fy/6py5cp79uypXr264CsFkB5jr1C+fHmWZurLGOrbIhPUqVMn3jr1v//+EzWGt2/fsjQrW7asqGHIn7AZyUBGqFO9vLwKeiB7Dso44gXAknFatWolXgC6Ms09Fh8f36FDB63PWW7UqNHu3bsZZ2wGkD/GXoFx8m31ZQz1bZEJonxuYWHBfZvvqVOnRI0hKSmJpRnqVGEzkoGMUKd6enoWLlyYe34y8R4am5mZefXqVe421tbWshoZm+Aeu3Hjho+Pj9bvRnTu3HnTpk3S3BYDII2XL1+yNGOcl1d9GUN9W2SCihYt6u7uzj3FGOX8hw8fineV7vXr1yzNqlWrJlIASiFsRjKQEepUSjedOnXaunUrR5tz586JtPYLFy7w3iDcvn17ae66YGRqe4yG1H5+flqfpj106NBffvmFZfp6AHZUZKSnp2f/HBwcvG7dOokDYLn9sZBmEkqWZurLGOrbItPUs2dP3qlwjx8/3qtXL5ECePz4MUuz+vXrixQAI5VlJAMZoU4lPXr04M44NKh69OiRGNfejxw5wtuGwhN8vQYynT22a9cuymX5L5yYmZnNmDHjhx9+EGpFgpDyYU55yO1ZU4pWpEiRnA8EqZuUPoCbN2+yNGOZhDKb+jKG+rbIBFHJNWbMGO5JN6OiolCnqi8jGcI4daqfn5+tre379+852pw+fVqM+YYOHz7M3cDS0rJr166Cr9dAJrLHfv/998GDB+e/gcnKymr16tWU4wRZC0AeuXuFuLg4kcodDiy9QvXq1UuUKMG4QPVlDPVtkQkqVqwY7Sitkwzm2LNnT1ZWFuNEp7q6d+8eb5saNWpQnGKsnZ36MpIhjFOn2tvb+/v7b9iwgaPN/v37Bc84qamphw4d4m7TpUsXZ2dnYddrOFPYY3Pnzv3+++/zv+7o6Lh169a2bdsavgoArfJMJ3Ts2LGgoCApA2B5AG+3bt3YF6i+jKG+LTJNAwYM4K5Tnz9/fvLkSZEmHGQpv3x8fMRYtU7Ul5EMYZw6lYwcOZI74+zevVvwldJAjftO/EKawARfryDUvcfGjRs3Z86c/K+7uLhQDOJNNwNQKN9s1cePH5eyV4iPj4+NjeVtRlWaTotVX8ZQ3xaZoI4dO3766afc30uLjIwUqU69cuUKbxuKUIxV60SVGUlvRqtT3d3dGzVqdOHChYIaPHr06PLly8LeJsI9jCukeeqdl5eXgGsUkFr3WGZm5tChQ7U+E7V69er79u2rUKGCIcsH4JW/V5By7XSQ87apVq1as2bNdFqs+jKG+rbINIWGhnLfxLVx48YFCxYI/lCoxMTEBw8ecLcpXry4t7e3sOvVgyozkt6MVqeSUaNG9e3bl6PB2rVrBcw4z58/3759O29IQq1ODOrbYx8/fqSE9ddff+X/VdOmTXfv3k1Zw5DlA7DI0ytcvXo1KSnJ0dFRmrXTacvbRr8TTX0ZQ31bZIJ69uz5008/3b59u6AGdPatX79+4MCBwq6X9z5j0rt3bysrK2HXqwe1ZiT9GLNOpQJl1qxZHJMzR0ZGUgNra2tBVrd8+fK0tDSOBtWrV+/fv79+C8/Kyvr777+p3jpz5kxCQgKtqHTp0jTO7tKlC22mUE+dVtMeI+/evfP399c6dPPx8aGdiUlSQRp57gbLzMw8efKkNB//3bhx4+jRo9xtaLSm34mmsoxRSI1bZIKyJ28JDAzkaBMWFkY71sLCQsD17tixg7fNoEGDdFqmSF2/WjOSfoxZp5qbm4eHh9PbWVCDFy9e0KBKkN1BJdGSJUu421B20++suHz5Mg3x89xw80Bj9+7dEydOnDp16tChQ/VYch6q2WPkzZs3vr6+Wp8+0qtXrzVr1lhaGvPgBJOSf0R0/PhxaXoFyg+8bSiB6DdmU1PGyKa+LTJNPXr0oPMrKiqqoAb37t1bu3btl19+KdQak5OTd+3axd2mW7duVGKyL1O8rl+tGUk/Ri4FOnfu3KZNG45vU9LuEOQ6/Lx587gnTvPw8NDvy2t09Pj4+HDcaP/s2bPhw4dfuHDh119/NXyCehXssUKafUI7jU7y/L/6+uuvFy5cqN9iAfSjtVeQYL3//vsv95ygpF69eoaMctWRMXJT3xaZpl9++YWKQo6uc8KECf7+/kWLFhVkdWvWrOF+FqiZmdnkyZPZFyhq16/ijKQH41+yorewQYMGBT3tIzY2dvHixaNHjzZkFfHx8bNnz+ZoQMeE1u/x8KLj/vPPP+f9NihZuXJliRIlZs6cqcda8lD0Hiuk+a5Du3bttM4PQmli0qRJ+i0WQG/5e4Vz5859/PhR1DvVXr161a9fP+42tra2v//+u4HjW6VnjPzUt0UmqHLlyrNmzeK4zTEhIeG7774TZCdTHx0WFsbdZvDgwewTy4jd9as7I+nK+HVqtWrV5syZ89VXXxXU4Mcff/T19a1Ro4Z+y8/MzAwODuYeSM2fP7969ep6LJzSZWJiImPj8PDwjh07tmrVSo8V5aboPVZI86jugr50OVlDv8UKDg9zMh157gYrpOnYLly44O7uLtIaafl+fn40ZuNutmjRonr16hm4LqVnjPzUt0WmaeTIkadPn+aYa2z16tVt27bt3bu3gSuaMmXKkydPOBqUK1dO68SIBRG761d3RtKV8etUMnz48H/++aegqe9o9/Xq1evYsWP53zkW48aN475g3q1btyFDhuix5EKah3yyN87Kypo0aRLLVw55KXePFdLcvqP33wKIQeu9VnQWiNQrvHjxonv37lpvzs5t1KhRQn3lWdEZQyv1bZFpWrly5dWrV//777+CGgwaNKhKlSrNmzfXexV79+6dO3cuRwNLS8s1a9Y4ODiwL1Psrl/1GUknsqhTyfr162m0ER0drfW3ly9f7tq1K2UlGxsbnRb7008/zZs3j6NBixYt/vjjD52WmVtMTIxO7Y8ePXrx4sWGDRvqvcYcCt1jADKktVdYvHhx+fLlAwMDhX2EIyWB/v37806jPXTo0AULFgi4XvVlDPVtkQkqXLgwvUdeXl53797V2iAtLa1jx45bt27Vb1pTGqtQBcb94VhERESbNm10WqzYXb8pZCR2cqlTaSizZ88eOv8L2lmHDh1q27btxo0b6X1iWWBqaurIkSNXr17N0aZOnTo0KjJkMuFXr17p+ie7d+8WpE5V6B4DkCGtvUJcXFyvXr1+/PHHr776qk+fPoY/yfrOnTvTpk2LjIzkbTlu3Dje2+l0pb6Mob4tMk1ly5Y9fPgwVYp0gmhtkJyc7OvrGx4e/s033+h0Z+TSpUtHjx794cMHjjbjx48fMWKEbhGL3/WbQkZiJ5c6lZQuXfrAgQN0ON66dUtrg1OnTtWvX3/y5MmDBg3iSBM0cvrzzz8nTpxY0EGfzd3dffv27QZ+l5D+/NmzZzr9ycGDB1nmfWChxD0GIEMcnw7fvXs3JCTk+++/b9eunZ+fn4+PT9WqVXVaOFU///zzz/r163fu3Ml70zOdp7/99ptIz0hUX8ZQ3xaZJipVjxw50rVr14IeNvbx40c6DekkorqKzkHeBe7bt++nn346c+YMd7MZM2ZQnapHwGJ3/SaSkRjJqE4lVapUobTi7+9f0DSzNIgZNWrU1KlTAwICvLy8aHRCQwo6Ymi89eLFi2vXrtEAeseOHbxXsIODg2nX6/p5UH7Vq1fX9WB9+PChgSvNTXF7DECGeOcCTE9Pj9IopOmiGv5P5cqVqYulV2gJWVlZ7969e//+PZ1ZDzX++++/c+fOUddLL7KEQWfo8uXLXV1dBdikAqgvY6hvi0yTi4vLiRMnRo4cuWLFioLanD9/vlOnTvSOf/bZZx4eHnXr1i1WrBi9lR8+fEhJSYmLi4uJiTl+/PiePXt4vwXh6OhI5xr3swY4iN31m05GYiGvOpU4Ozvv378/NDQ0IiIiIyNDaxva6Ss09Fi+k5NTWFjYsGHDDAvz/9ezZ086tXT6E10Pbl7K2mMAMqTTnNWvX7/+V0PAAMqXLz9lyhRpHvGivoyhvi0yTdbW1suWLWvTps3o0aM5vk1/7969BRp6r4hq3DVr1lC9q/cSxO76TSoj8ZJdnUqsrKzmzJnTq1evQYMGaZ0KXm89evRYuHBh6dKlhVrgkCFDlixZotMt1YzjGJ0oaI8ByJB+3woXRKVKlcaNGzdgwAApnyquvoyhvi0yWUFBQX5+ftOmTfv555+5by3VA5Vfs2bNouPEwOWI3fWbWkbiJsc6NVvDhg0vXLiwdevW2bNnnzt3zpBF0e4ODAwcM2aM4PN+0fjv77//btWqFffcbLmJdwO+IvYYgAx5eHjs27fv6NGjx44dO3PmjBiDyTxsbW27detGnUG7du3EXldB1Jcx1LdFpsne3j48PHzkyJFLly5duXKlIB9C0rExatQoKoIFKb/E7vpNMyMVRL51aiHNc8y6a9BbtXnzZjos4uLi2P/c0tLS09OTRmY9e/YsW7asSEFWrVqVhu9Dhw7dvn07S3tnZ2eRIimkkD0GIDfU67TTKKT5xsY5jevXr9/QePHihSBrMTc3r1GjBq3Fx8enTZs2cvjOuPoyhvq2yGSVK1duxowZP/30E/Wtu3btorrt6dOnOi2BDgY3NzcqvwICAtifNcVI1K7fZDOSVrKuU3O01Fi0aNHVq1fp3aJ/r1279vDhwySN1NRUGgo4aBQvXrxmzZp1NFq0aOHo6ChBeCVLlqQR/MaNG2nwzf086EKaLzZKEJKc9xie8yQI7EaRWFlZtdDIeeX58+cxMTFU7lA3mZiYmPNvcnJy2v+L3hQbGxtbDTqVXFxcypQpQ6e8q6trvXr1qMuUbU8g54yhH/VtkWmiii1Qo5BmTtyLFy/SyUi1WmxsLL2PKSkpdBpSPVpYo2jRohU06Ixr3LhxkyZNRH03pen6TTMj5aaMOjXHpxrGjkK7oKCgLl26TJ8+fc6cORw1hMRfnZPzHgNQhBIlSnh6eho7ComoL2Oob4tMVn0NY0eRl/Rdv0llpEKKq1Nlzs7OLiwsjAbxAQEBBd0ALsPTDAAAAPSDrl9UqFOF5+vrO3ny5NDQUK2/Fen5vAAAAGAs6PpFgjpVFP369dN6sNrb2zdt2lT6eAAAAEBU6PrFgDpVFMWKFdP6up+fn4WFhcTBAAAAgNjQ9YsBdaooCppTLTg4WOJIAAAAQALo+sWAOlUU0dHR+V+sUqWKr6+v9MEAAACA2ND1iwF1qii0Tvw7duxYc3NzyWMBAAAA0aHrFwPqVOHFxcVt3Lgxz4t16tQZNGiQUeIBAAAAUaHrFwnqVOGNHj06LS0t9ys0llqyZAluowYAAFAldP0iQZ0qsJkzZ27bti3Pi99//33Lli2NEg8AAACICl2/eFCnCmnWrFkTJ07M86KPj8+0adOMEg8AAACICl2/qFCnCuPNmzfffPNNZGRkntcbNmy4efNmXPYHAABQGXT9EkCdKoCNGzeGhIQkJCTkeb1p06Z79+51cHAwSlQAAAAgEnT90kCdqr+MjAw6TMPCwq5fv57/t926daMxlp2dnfSBAQAAgBjQ9UsMdao+rly5snbt2j/++CMxMTH/by0sLCZNmpT/bhUAAABQKHT9RoE6VR/169cv6FfVqlWj47hZs2YShgMAAADiQtdvFKhTBWNnZzdhwoSQkBBra2tjxwIAAACiQ9cvNtSpAnBwcBg+fDgdpqVKlTJ2LAAAACA6dP3SQJ1qkE8//XTw4MF9+/Z1cnIydiwAAAAgOnT9UkKdqo+aNWv6+/t37969YcOGxo4FAAAARIeu3yhQp+pD62wUAAAAoFbo+o0CdSoAAAAAyBHqVAAAAACQI9SpAAAAACBHqFMBAAAAQI5QpwIAAACAHKFOBQAAAAA5Qp0KAAAAAHKEOhUAAAAA5Ah1KgAAAADIEepUAAAAAJAj1KkAAAAAIEeoUwEAAABAjlCnAgAAAIAcoU4FAAAAADlCnQoAAAAAcoQ6FQAAAADkCHUqAAAAAMgR6lQAAAAAkCPUqQAAAAAgR6hTAQAAAECOUKcCAAAAgByhTgUAAAAAOUKdCgAAAAByhDoVAAAAAOQIdSoAAAAAyBHqVAAAAACQI9SpAAAAACBHhtapZmZmgsQBAAAAAKqRlZVl+EIMqlNRpAIAAABAflQlGl6q4nN/AAAAABCe4aUq6lQAAAAAkCPUqQAAAAAgR6hTAQAAAEB4Rr4/lVaPr1IBAAAAQB7G/76/UEEAAAAAAOSBz/0BAAAAQI5QpwIAAACAHKFOBQAAAAA5Qp0KAAAAAHKEOhUAAAAA5Ah1KgAAAADIEepUAAAAAJAj1KkAAAAAIEeoUwEAAABAjlCnAgAAAIAcoU4FAAAAADlCnQoAAAAAcoQ6FQAAAADkCHUqAAAAAMgR6lQAAAAAkCPUqQAAAAAgR6hTAQAAAECOUKcCAAAAgByhTgUAAAAAOUKdCgAAAAByhDoVAAAAAOQIdSoAAAAAyBHqVAAAAACQI9SpAAAAACBHqFMBAAAAQI5QpwIAAACAHKFOBQAAAAA5Qp0KAAAAAHKEOhUAAGTk/fv3ly5dOnfuXExMTGxs7IMHD169epWqQb+1sbFxcnIqVapUpUqVatWq1axZM09Pz2LFihk7agAQBepUAAAwvlWrVp3VuHr1anp6ekHN6Fdv3759/Pjx5cuXt2/fTq9YWFh4eXkNHjy4e/fu9LN0EQOA+FCnAgCA8Q0aNEi/P8zIyDioUa1atYiIiE6dOgkbGAAYEepUAACQI0tLy7Zt27Zu3bp58+YVK1YsWbKktbX1y5cvnz59evr0aSpMt23blvvK6+3btzt37jxy5MgFCxaYm5sbMXIAEArqVAAAkBcXF5fvvvuub9++JUqUyPOr0hp169YdMmTI/fv3Q0JCduzYkbvBokWLEhMTN2zYYGZmJmHIACAK1KkAACAjZcqUuXv3ro2NDW/LypUrb926deTIkUuWLMn9+ubNm6tWrTpjxgzRYgQAiaBOBQAAGWncuDFLkZrNzMxs4cKF5zRyvx4eHu7v70+LEiFAAJAO6lQAAJCRRo0a6dTe3Nx80aJF7u7uuV/MzMwMDQ3dt2+foKEBgNRQpwIAgIzocRG0adOm9erVi46Ozv3igQMH7t69W7VqVeFCAwCpoU4FAAAZ0fV6ajZ/f/88dSrZunXr2LFjhQgKAIwDdSoAAMhF2bJlS5Uqpccfar0Ke+LECdSpAIqGOhUAAORCv4uppFatWvlfjImJMSwcADAy1KkAAGB8mZmZhvx50aJF87/45MkTQ5YJAEaHOhUAABTP0dEx/4upqanSRwIAAkKdCgAAivfhw4f8L9rZ2UkfCQAICHUqAAAoXkpKSv4XnZ2dpY8EAASEOhUAABQvOTk5/4vFixeXPhIAEBDqVAAAULynT5/mf9HNzU36SABAQKhTAQBA8W7cuJH/xebNm0sfCQAICHUqAAAontY61cPDQ/pIAEBAqFMBAEDxLly4kOcVNze3OnXqGCUYABAK6lQAAFC25OTk48eP53mxf//+xogFAISEOhUAAJRt3759Hz9+zP2Kvb193759jRUPAAgFdar+Xr9+fevWrXv37sXGxj5+/PjJkydPnz599eoVvU6D+48a6enpVlZW1hoODg4lNEqXLl21alVXV9caNWq4ublZWirsXXj37t2JEyeuXLly48aNmJiYxMTEpKQk2uQPHz7Y2toWLlw4+1/qJ1z+p4xGlSpVaMPpV8beAlCqhISEkydP0oF3/fp1OvuyzzU6/DIyMuj8cnR0dHJyomOsTp06tWvXbtGiRfny5Y0dMkhh7dq1eV4JCQnBpFRgICQcOVBYhWRcjx49Onfu3OX/iYuLY/mrDxr0w8uXLx88eJDntzY2NvXr1/f09OzcuTP9K+ealTZ//fr1UVFRVKRqffQLeauR899Lly7laWBmZlauXDk6penEpg1v2LBhrVq16EUDYzM3NzdwCQIy8DHlkB/1E5s2bdq9e/fFixezsrK0tnmpQT9ER0dv3bo1+8V69er5+fkFBwfTYSZduKLBca7V7du3d+3alfuVEiVKjBkzxljxgFbv3r2bPXv2nDlzch5mK59DKA8kHFmRb1UkE1SMHjly5PDhw/TvvXv3BF9+WlraGY158+bRyOzzzz8fNGhQ06ZNBV+R3ugspZNw5cqV+/fvNzyt0NIeauzduzf7FRqV0vbSwg2OFFSIDoz58+fnHC26itaYOXOmj4/Pd9995+3tLWx4IAd0hOQpJhYvXmxvb2+seCC/P/74Y/z48fHx8cYOhAcSjgyhTuVRqVIlydb15s2blRqNGzeePHmyr6+vZKsuyLZt2yZOnHj9+nXxVpGcnHzw4EHxlg8KFRMTM3To0GPHjhm+KCpiojTatWu3dOnSqlWrGr5MkIkrV65Qzsz9SlBQUGBgoLHigTxOnz49evToM2fOGDsQHkg4soU6VY7Onz/v5+fn4eGxYsWKmjVrGiWGa9euDRgw4Ny5c0ZZO5iyjIyMKVOmzJ49u6DbS/R24MABNze3SZMm/fDDD8IuGYxlxIgRdMDk/LdKlSpLliwxYjyQIz4+fty4cRs2bDB2IDyQcGQOdap8nThxon79+tOmTRs7dqyU66Wx4Lx58yZOnJiWliblegEKab6e+Pnnn3NfYndxcQkICGjZsmW9evWKFy9etGjRlJSUFy9e3Lhx49ixY3///XdMTExBf/v+/fvQ0FAagEVGRhYpUkSELQDpzJ8//+TJkzn/dXJy2rVrFx0PxosI/o/U1NTw8PC5c+e+e/fO2LHwQMKRP9SpgilfvnzTpk2bNGlSt27dChUqlC5dmg5KGxsbOkzpXE1ISKDB5X///Xf+/HkaY9EhzrJMGt7RePTy5curVq2iRYm9CSQpKal79+4sH8RbWlq2a9euTZs2jRo1cnV1pVPXzs6OzvkXGnQCX7lyJTo6+uLFi8nJyRJEDipw9+5dX1/f27dvF9SgXLlyM2bMCAoKsrKyyv16UY2qVav6+flRBxkVFUUDrfwTv+fYtm2bh4fHP//8Qz2QkBsAEqISIfdlKspIf/75p7E+gIIcVJCNHz/+8ePHxg6EHxKOIqBONYitrW3nzp27du3q4+NTqlQprW0KaxQrVqx27dodOnQopLlgSYXg4sWLd+7cybKWDRs2UP23Y8cOsWcDePToUadOna5evcrdjLZl7NixAwcOLFGiRJ5fFdcolOux2unp6SdOnNi7d++uXbt4lwymjA4/b29vjmk0evTosXz5cparZR07dmzfvj11MFOnTi3oy380iKI2VOs4OzvrHTMYy8OHD3v27EnpJfu/FhYWVB7RyNm4UZm4kydPjh49Wil3iyHhKAXqVD3VqlVr5MiRwcHBjo6Ouv6tmZlZO40zZ84MGjTo2rVrvH+yZ8+e/v37r1u3Tq9gmdy8eZNColOXuxlt9fTp0x0cHBgXS7V1a42ZM2deunQpIiKCyu6c3gUg26tXr2iwx9Fn0LhoxYoV7AukwmXSpEmurq79+vXLff9ibtevX/f19aVBIz6PU5bnz59Tl5+QkJD9X8qoq1atorLVuFGZMjpzx40bt2nTJmMHwgoJR0FQp+qMRld0+Hbv3t3wRTVr1oyGnl988cVff/3F23j9+vVt2rShk8fw9eZH5WmHDh24i1TacCqUDZmFoEGDBmvWrElLS9u8ebPeCwH1ycrK6tGjB8e0Ev7+/jr1GTloJEmDIo7nZ9JYkX6LA1JBkpOTO3XqdOvWrez/mpubL1++nLKocaMyWW/fvp01a9a8efPev39v7FhYIeEoC+pUnVGxKEiRms3W1pbGoLTAHTt28DYePXo0DQHLlSsn1NqzvX79mhb78OFDjjYlS5bcv39/3bp1DV+dt7c3zlLIbe7cuYcOHSrotxUqVFi1apXeC+/bt++pU6eWLVtWUIMtW7b89ttvIo0AQVhJSUmUrHJuBLS0tIyMjMSVVGNZs2ZNaGjokydPjB2IbpBwlAV1qs4En4Tf3NycUm2DBg3u3r3L3TIlJWXKlCn6jfMKkpmZGRAQwD1DqqOjI53VtWvXFmSN0kx9LNsnnUAely9fnjhxIkcDyvhOTk6GrOLnn38+cOAAx/k1atQoT0/PGjVqGLIWozCp45xG1B06dDh//nz2f21sbP78808/Pz/jRmWajh8/Pnr0aI5vDskWEo7ioE7VWZMmTQRfpr29/eLFizt16sTb8vfff58wYYKATx+YPn364cOHORpQGb1+/XqhitRCmgkOK1asmP8RsmCahgwZwjFtIY1qfHx8DFyFtbX13Llz/f39C2qQmpo6YsQIPG9Czp49e0ZHAhUZ2f8tWrTojh07WrZsadSgTBGl7u+//55GCMYORE9IOIqDOlU3ZmZmjRs3FmPJdG64u7ufPn2au1lGRgaVqpMnTxZkpSdOnJg2bRp3m/Hjxwv+ZCzKBYZ8sAKqQUOgnMtjWtE4SpAVffbZZx4eHnTAF9Tg0KFDO3fu7Nq1qyCrA2FRbdShQ4ec+YPKlSsXFRUl4OAZWLx9+3bmzJkLFizgvhXVxcUlKCiImkkWGDskHCVCnaqb6tWr6/EFf0Zff/01b51aSDM7nSB16rt37/r06VPQNxOz1apVi/sjEv2gToVCmumBJ0yYwNGgQYMGzZo1E2p1ISEhHN0GGTt2LA3JxJ79DXR1/fp1KlJz5uP89NNP9+zZU7ZsWeNGZVKysrKyP8rLmWMhPwcHh4CAgN69e1N6NzMzk2GdioSjUNhBuhH85tTcaGhlY2PD+xSo+/fv37171/BHBoeHh/N++L5s2TJra2sDV5Rf27ZtBV8mKM7KlSu5j8AhQ4YIuLrPPvuM+4aT27dvr127dsCAAQKuFAx07Nixbt26vXr1Kvu/7du337JlC/u8eGA4egu+/fbbS5cuaf2tlZWVj48Plad0ftna2kocm06QcBQKdapuRK1T7e3tafmUFHhbHjlyxMA69eHDh3PmzOFuQ0M9T09PQ9ZSkE8++aROnTosE8eCii1cuJDjtxYWFp9//rmAqzM3N+/Tp8+MGTM42kRERKDbkA8qSb/44oucoTu9NTRypgPDuFGZlMWLF3/zzTdaf9W8eXM6oQIDA7Of7SJ/SDgKhTpVN2J8iSq3Fi1asNSpFy9eNPDgHjduHO+Tl6dOnWrIKrh5e3ujTjVle/bsyZkCUyvqBYsVKybsSqkf4u42rl69un///vbt2wu7XtADVRUhISE5ExpMmzaN+0NbEEP+SbVr1KjRu3dvqsAE/DqvBJBwlAt1qg6srKzq168v6ioYvxnAO4MVt5iYGN4Hh1Ad2bBhQ0PWwi1CQ7zlg8wtWrSIu4EY8w3VrVvX1dX1zp07HG2oPEK3YXRjxoyZP39+9s/W1ta//fYb1UbGDcnElS5dOigoiN6FRo0aGTsWfSDhKBfqVB3QMSfGzZq5VatWjaXZvXv3DFnL3Llzs7KyuNsMGzbMkFUAcHj69On+/fu527Ru3VqMVXfo0IG729i7d+/Lly8Fv7ICjD58+NC3b9+cR4E4OTlt27bNy8vLqEGZLgcHhy+++KJPnz7e3t7m5ubGDkdPSDiKhjpVB6LenJrtk08+YWn2+vVrvVeRmJi4bt067jY0dO7WrZveqwDgtnXrVu6JJmxsbES6nN+mTZslS5ZwNEhPT//rr78GDx4sxtqBG2U2yjxHjx7N/m/58uX37NmD+aeMKDQ01NghCAAJR9FQp/KQ+HEvjDekv337Vu9VLFq0iGOW42yBgYH4sgKIh/fBuY0aNbKyshJj1SxX5jZt2oRuQ3qPHz/28fHJuW29Tp06UVFRmH8KDIeEo2ioU+WFcV4P7mmWOWRlZa1evZq3Wffu3fVbPgCv58+f51wwK4h4N4LTULBSpUqxsbEcbY4cOYJP4iR28+ZNKlLj4uKy/+vh4fH3338XLVrUqEGBGiDhKB3qVHlhHNLpPU3dv//+++TJE+42pUqVEmk6KoBCmgex8H5MUadOHfECoD6Ju9vIyMg4fPhwQECAeDFAbmfPnu3cufOLFy+y//vZZ59t2LBB5pNxglIg4Sgd6lR5+fjxI0szOzs7/ZbPe2dqIc1932ZmZvotH4AXZWTeNqLekkjdxvbt27nb0IgO3YZkvL29c9/LtGPHjiJFigi4fIlv3wJZQcJROtSp8sL4gX6ZMmX0W/jWrVt5m7Vp00aPhQMwOnToEG+bGjVqiBeAm5sbbxvqNsQLAPIw5IZ7AG5IOEqHOlVenj9/ztKsQoUKeiyczoTk5GTeZpgCBsTz7NmzmJgY7jbW1talS5cWL4bKlSvztqEgKdSSJUuKFwYAiA0JRwVQp8pLYmIiS7O6devqsfADBw7wtilbtizLSQWgnwsXLvC2Efsr3lWqVGFpdunSpQ4dOogaCQCICglHBVCnygv3g91y6PdEEJY6VdRnUAFcuXKFt0358uVFjcHR0bF48eI539opSHR0NLoNAEVDwlEB1Knycv36dd42FhYWetxC+vTp06tXr/I2E/vBsGDiKBfzthH1M7hs5cqVY+k2xA4DAESFhKMCqFPl5cSJE7xtWrRo4eTkpOuSWe4lL4Q6FUTGkotLlCghdhjUM/FGgm5DMvg+PogECUcFUKfKSFJS0vnz53mb9e3bV4+Fsyy5kMjTyIGJo3Lk9u3bvM0Yn8pmCJYrKCyhAoBsIeGoA+pUGdm+fTvvE03pjAoKCtJj4Swf+pubm+NLVCCex48fs8wQLMHlDRcXF942dDJSwPrNAQcARoeEow6oU2Vk6dKlvG1Gjx6t3yT/LHVq2bJlRXrGMQB58OABSzNnZ2exI2G8gkIBo9sAUCgkHHVAnSoXBw8ePHPmDHebqlWrhoSE6LHwN2/ePHr0iLcZ4/QZAPph7DYcHBzEjoTxwfGxsbHNmzcXORYAEAUSjjqgTpWFtLS0UaNGcbexsLBYsWKFfs+8vnbtGkuzihUr6rFwAEaK6zYYAwYAGULCUQfUqbIwYsQI3hmppk+frveTomiUxtKsVKlS+i0fgAXjYyzk020wBgwAMoSEow6oU40sIyNj0KBBa9as4W729ddfjxs3Tu+1PHnyhKUZ6lQQ1cuXL1ma6XcHtk4YZ3Z79eqV2JEAgEiQcNQBdaox0eCJitTdu3dzN/vuu+/mzJljyIoSEhJYmjHWqVlZWTdv3rx06VJ0dHRsbGxcXNzjx49TUlJSU1M/fvxoa2tbuHDhYsWKlS9fvkKFCm5ubo0bN27YsGGRIkUM2QRQAcZuQ7+bW3RChyhLM8aAAUCGkHDUAXWqcbx9+5ZKz3nz5tEPHM1onLd48eJ+/foZuDpB6tQ7d+5ERUUdOHDg8OHDSUlJBTV7q/H8+fPcz4C1sbHx8vLq2rVrcHCwHg8pMMSHDx8okrt3796/fz8+Pp5K6mcatAnZtXW6hpmZmbW1tY0GRVhSo3Tp0q6urtU0atSoQW2kjFx9GK8W0FsgdiSM3YaCLm/gOAfIAwlHHVCnSoq6DSr1du7cuW/fvuTkZO7GrVu3XrlyZdWqVQ1fL+Pn/lpv06Fub/369Vu2bDHkaRlpaWl7NcaOHRsUFBQaGir23AI0DDh//jzFTD13RkYGy5+80yikuc6du8jOZm9v36RJE3d39w4dOnh6elpYWAgftNrh8obgcJwDFAQJRx1Qpwrjw4cPr/N58+ZN9g+PHz+OjY198OAB/cyytNq1a0+bNs3f31+o8Kg+ZmlGXVTOz+np6X/99deKFSsOHTqUlZUlVCSpqamrVq2KjIwcPnz49OnTc69RWIbczqtVSkrKIY2wsDBnZ2dfX9+BAwfq/c0200T7kKWZfC5v8A4mjQ7HOUBBkHDUAXWqMAQZkFlbW/v4+AwbNqxTp06GLy237MsnvLJvJ6dze/ny5REREfHx8cKGkePjx48LFy7ctWvXH3/80axZM5HWIp5Xr179oVGzZs1vv/2WOnJcdmLB+7i1bJaWouclxudZsDzMRsVwnIOiIeGoA+pU46tcubKXl5e3t3fnzp1Funfz/fv3LM3odJ03b15YWJg0nz7cu3evdevWa9euDQwMlGB1YoiJiaFxxfz582fNmtWtWzdjhyN3jFnY3Nxc7EgY6y3Gfk71cJyDEiHhqAPqVKOhA9fT09Pf379p06Zubm6iTo2RlpbG0szd3f3p06fihZEfnZa9evVKSkoaNGiQlOsV1q1btwICAnr27Pnrr79K/C0xZWHMwhJctGNcBS5v5IbjHJQFCUcdUKcaTUZGxhGNQprxXPXq1Rs3bty2bdv27duXLVtW2HUxXk/lKFJtbGwowqq5lChRwt7e3sHBgf4tUqQIlcKvX7++e/dudHT0v//+u2fPHsaVZmVlDR8+vEyZMr6+vqzbowsaANSvX79evXpVqlSpVKlSxYoVS5YsWbhwYYqZ/s3MzKRcRsEnJycnJiY+e/bs/v37N27cuHbt2tmzZxnvl8i2adOmkydP7tq1i0YdYmyICuDyhnhwnAPkgYSjDqhTZYF6kRiNdevW0X+pswnSEOpBpozXU/NwdXVtpuHu7k5dIPdNPIU1XFxcPD09v/rqqzdv3ixZsmT27Nn0A++KqGSnjb18+bLekwD07t07zytWVlZNmzalYOrUqcMxzw5lKNou6sudnZ0rVKiQ+1eUMk6fPr1ly5YNGza8ePGCJYyHDx+2atVq586dLVu21GMrVC89PZ2lmQTzIjH2THK7vIHjHIAdEo46oE4Vxvv379/kkpSUlPu/CQkJ8fHxjzRYrjJGa0yYMKFLly4hISGGdwbsR7+dnV32nbK+vr6GXNZ1cnIaP3583759qWc9evQob/uUlJQvv/zy8OHD+qWMyMhIPf6Km7W1dSuNefPm/f7779OnT6fumfev6O3u1KkTbXLDhg0FD0npKFkzzp0kNhoZsjST29eGcJwDsEPCUQfUqcKgXJ89YzZ3s6ysrKtXr548efLUqVOHDh3i7g/oyN6h0aFDhzlz5hjyKZulpSVLqRoVFeXl5UXboveK8qBKd//+/YGBgbQVvI2PHTu2atWqgQMHCrV2oVhZWQ0ePJhq7nHjxi1atIh3lq7U1FQaYJw9e1bw+zeUjvYkS7dBbcTO14zdhoDngvzhOAeVQcJRB9SpkjIzM3PTGDp0KP2XqtUlS5Zs2rSJ++OJffv2HTx4MDQ0dNKkSfqdTnT0s9Sp7dq1E/xOHcoUGzZsaNmy5YULF3gbT5069YsvvpDnuWpjYxMREdGqVavg4GDeu4iePHlC/T29a9LEVpDY2FgaJ9BwyM7OrkGDBm3btpVgBhYO9M6yfJ5AOV3sboPxKgvjbDJqosTjXN3kdhYrCBKOOuBwN6bmGlScjRo1ateuXRwt6SifNm3agQMHduzYUaJECV1XRKcr9wNac9Yixh3ltra2kZGR9erV462VKRevWrVq2LBhgscglICAgG3btnXt2pU37xw6dGjFihWDBw+WJrA8qG8bPXp0nsvY5cuXX7BgAW2CUUIqxJyFGa89GIKx25DnkEkCSjnO1U2eZ7GCIOGoA+pU46tcufLOnTt///33r776ivuLt6dOnXJ3d6dqtVKlSjqtgvHoT09PF2k8V7NmzeHDhy9cuJC35bJly+Rcp5JOnTqFhYV9//33vC3Hjx/fq1cv8Z65VZCzZ8/6+vrmnwSXhgE9evSgAc+ECRMkDikb49ElwS1ljF+wMOXLG/I/ztVNtmexgiDhqAPqVLno379/rVq1OnbsyP0F+Xv37nXo0OH48eOlSpViXzhjnSrq6frdd98tWbKE93SNjo4+f/5848aNxYvEcGPGjNmyZQt1JNzNqI+hTWbp6QWUkJDQtWtXjic1TJw4kYYN3bt3lzKqbIwPD0xLSytSpIiokTBOmsYYsFrJ+ThXNzmfxQqChKMOqFNlpFmzZnv37m3dujX3NFJ37twJCAg4cuQI+y01jo6OLM1EnbytfPny3t7etIG8Lbdt2ybzOpUsWLDAw8ODt9n8+fNDQkKkvJ9s8uTJvA9roJD8/PwkeKp1HkWLFmVpxpjTDcE4YyhjwCom2+Nc3eR8FisIEo46IK3IS9OmTX/55RfehzOdPHlyypQpU6dOZVxs8eLFWZq9ffu2WLFijMvUQ2BgIEudumfPnhkzZogXhiCaN29ObxbvpSbqbPbt2yfSIwzyo2zIMnXRw4cP9+/fT52cBCHl5uzszNJMv+l+dcLYbTAGrGLyPM7VTeZnsYIg4agD6lTZGTBgwIYNG3i/QhseHt63b19XV1eWZbLXqSzN9Na+fXuWZpcvX3758qWoFbMg6J3i7b/Jxo0bJeu/L1y4wJgQjx07hjqVFy5vFJLlca5uMj+LFQQJRx1Qp8rRzz//7Obmxj1/4cePH8ePH//nn3+yLJBxigCx69Ry5cpVrlz5/v37vC0vXbrk7e0tajCGY+yVd+/eLXYkOXg/K8yRkJAgaiRaMXYbqampYkeSkpLC0gyXNwrJ8jhXN5mfxQqChKMOqFPlqHbt2l27duWdG3/btm2xsbEs3/1nrFMZzyVD1KtXTzV1KpXdrq6ud+7c4W726tWrmJiYmjVrShAS+3DcKJerGa/rJycnix0JvSkszRgDVjcZHufqJvOzWEGQcNQBdapMDR48mLdOzczM/PXXX2fNmsW7tNKlS7OslOPrpUJxc3Pbvn07bzPq8MSORBANGjTg7b8Lae4nlqb/rlu3rpmZGe+ThEijRo0kiCcPqnhYmknQbbx+/ZqlGWPAqie341zdZH4WKwgSjjqgTpWpDh06ODs78w7Ctm7dylKnVqlShWWlz58/ZwrOAIwzvz569EjkQIRBPQrLrRfXrl2TIJhCmgvn7du337dvH3czR0fHLl26SBNSbhUqVGBpJp9ugzFg1ZPbca5uMj+LFQQJRx1Qp8qUpaWlh4cH90OqCmnmqLp582aNGjW4m1WtWpVlpRLUqRUrVmRpppQ6tXLlyizNYmNjRQ7k/5o+ffrBgwe5p8KdOHGik5OTZCHlYHz3uacQFgTjx3DoNrLJ8DhXNzmfxQqChKMOqFPly93dnbdOJadPn+atU6mbYfkg6cWLFzrEpxfGxxNIEIkgGPOglP1348aNFy1aNGLEiIIa9OzZMyQkRLJ4cmPMwhK8+4xfQEG3kU2Gx7m6yfksVhAkHHVAnSpftWvXZml27ty5fv36cbexsbEpV67cw4cPuZtJcBWT8SsCjLN4GB3jbe/Pnj0TO5Lchg0bVrJkya+//joxMTH363QYjB8//scff6RBi5Tx5KB338nJiffqhQTX9Vm6DQoV08Rkk+dxrm6yPYsVBAlHHVCnyhfj0Irl+w2kVq1avHUqbwPDMX5QpbI6VYJ5T/Lo3r17x44dt23bdujQIUqRtNsbN24cFBRUpkwZiSPJ49NPPz1x4gR3G5lc3qBQxQ5DKWR7nKubbM9iBUHCUQHUqfJVtmxZlmZxcXEszSjB8d6Yz7goQ1hbW7M0+/jxo9iRCILxqdBG6b/t7Oz6aEi/ag5169bl7TbY54/U25MnT3jboNvIIefjXN3keRYrCBKOCqBOlS/GvoHxs7amTZvytqFzKSMjw8LCgmWB+rGysmJpZmtrK14MAmIsuz98+CB2JErh5ubG2yY+Pl7UGNLT01lucWEJ1UTgOAeFQsJRAdSp8lW4cGGWZowfkTdp0oS3DRWpd+7c4f1WliEY76li3Hajs7RkOoOUsjkSqFu3Lm8bsbuNBw8ecH+TOhsub+TAcQ4KhYSjAqhT5Ytlnmfy/v17lmYuLi5ly5blHdVdu3ZN1DqV8QN9pXR4jB90Ml4aNwUNGjSwsrLiPgzevHmTkpJib28vUgwsT0SjygyTqOfAcQ4KhYSjAqhT5Ytx8mH2kq5du3Zr1qzhbnP9+vWAgADGBeqBsU4tWbKkeDEIiPFJsw4ODmJHohR0uDZp0uTkyZPcze7du8dyIUQ/t27d4m1D3ZudnZ1IASgOjnNQKCQcFUCdKl+MfQP7KLBTp068dep///3HuDT9vH37lqUZ43fIjI7xPSpfvrzYkShI69atebsNGi+J121ER0fztqEgRVq7EuE4B+VCwlE61Knyxdg3ODo6Mi6wQ4cOFhYW3DfKnDp1inFp+klKSmJpprI6lXGadBPh5eUVFhbG3Ya6DfECYOk2WrVqJV4AioPjHJQLCUfpUKfKF2NJV6lSJcYFFi1a1N3dnXuSjvj4+IcPH4p3XYTxMcfVqlUTKQBhvXz5kqVZlSpVxI5EQTw9PQsXLsz9/T/xnhSfmZl59epV7jbW1ta4vJEbjnNQLiQcpUOdqh0dN+np6dk/Dxky5Ndff5U+BsYJ/HUq6Xr27Mk7mdzx48d79erFvkydPH78mKVZ/fr1WZrlfpuCg4PXrVund2D6YbnxqJBm8lqxI1EQ6jM6deq0detWjjbnzp0Tae0XLlzg/VZQ+/btZXWrJY5zAL0h4Sgd6lTtihQpknM5k7ewE0lMTAxLs1q1arEvkzq5MWPGcE9zGBUVpZQ6NffbROW13lHp7ebNmyzNWCavNSk9evTg7jbi4+MfPXokxu0fR44c4W1D4Qm+XkPgOAcwBBKOoqFO1S53x3D9+vXXr19L/+BdxjpVp/taihUr1rVr1y1btnC02bNnT1ZWlkgPj7537x5vmxo1alCcLEvL/TbFxcWJlGg4sPTf1atXL1GihATBKIifn5+trS33lGqnT5/u3r274Ks+fPgwdwNLS0s6RwRfryFwnAMYAglH0VCnapd7IkAq2k6ePOnr6ytxDDdu3OBtU7x4cV0fYjFgwADuOvX58+e0vR4eHjotlhFLh+fj48O4tDwTeRw7diwoKEifsPTF8h5169ZN/EAUxt7e3t/ff8OGDRxt9u/fL3i3kZqaeujQIe42Xbp0cXZ2Fna9BsJxDmAIJBxFQ52qXZ4Jq0+cOCFxnfry5UuWkq5z5866Lrljx46ffvop953dkZGRItWpV65c4W1DETIuLc/bdPz4cSn77/j4+NjYWN5mlB/Fj0V5Ro4cyd1t7N69W/CV7tmzh/f5bRSY4Os1EI5zAAMh4SgX6lTt8ncMEgdw8ODBzMxM3mb9+/fXY+GhoaHBwcEcDTZu3LhgwQLBHwqVmJj44MED7jbFixf39vZmXKBx36Z9+/bxtqlWrVqzZs0kCEZx3N3dGzVqdOHChYIaPHr06PLly4x3KjPi/iShkObRhV5eXgKuURA4zgEMhISjXKhTtcvTMZw7d+7jx49WVlaSBfDHH3/wtqlcubJ+h3jPnj1/+umn27dvF9QgKSlp/fr1AwcO1GPhHHjv1CG9e/dm38953qarV69S5OwTyhpo7dq1vG1GjRolQSQKRTunb9++HA1oDwvYbTx//nz79u28IQm1OgHhOAcwHBKOQqFO1S5Px/D+/Xsah9GATJq1P378+J9//uFtFhoaqt/yzczMZsyYERgYyNEmLCysf//+FhYW+q1Cqx07dvC2GTRoEPsC89y3l5mZefLkSfbbBgxx48aNo0ePcrcpXry4fhe8TURwcPCsWbM4ZtiOjIykBtbW1oKsbvny5WlpaRwNqlevbsj7lZWV9ffff//1119nzpxJSEigdZUuXfrTTz/t0qULbakhTw/HcQ5gOJUlHNOBOlW7PHVqIc0tqpLVqVOnTs2ZLrEgrq6uhhziPXr0oH4uKiqqoAb37t2jweWXX36p9yrySE5O3rVrF3ebbt26Ub/Ovsz8b9Px48el6b8nTpzI24bex/wRQg5zc/Pw8HAq4wpq8OLFi/Xr1wuSyt+9e7dkyRLuNtRF6T0wu3z5ct++ffPc9v1AY/fu3XS00MEwdOhQ/RaO4xzAcGpKOCYFdap2WuvU7777ToJVR0dHr1q1irdZRESEgYf4L7/8QkUhx13eEyZM8Pf3F2pCrjVr1nA/fdHMzGzy5Mk6LVNr/61rYHr4999/uWfjI/Xq1dO7LjEdnTt3btOmDcdXYqkG0ulWkILMmzePe+5eDw8Pvb+xTkedj48Px6n07Nmz4cOHX7hw4ddff6XOUtfl4zgHEIQ6Eo6pQZ2qndY6VYL1vn//nk4S3oupNOAzfP6BypUr03iO4/6YhIQEKs1/++03A1dUSDO45H3C8uDBg+vWravTYvO/TRLcSfzq1at+/fpxt7G1tf3999/1qEhMEJVuDRo0KOiRLbGxsYsXLx49erQhq4iPj589ezZHAzqQ9D7OafT1+eef836rl6xcubJEiRIzZ87UdRU4zgGEovSEY4JQp2qXv2N49uzZ7du3RX3ufEZGRmBgIMfdM9lq1ar1888/C7LGkSNHnj59mmO2jtWrV7dt25ZKZwNXNGXKlCdPnnA0KFeu3Jw5c3RdbJ779gppCmJR7ySm5fv5+T169Ii72aJFi+rVqydSDCpD5xS99V999VVBDX788UcaldWoUUO/5WdmZgYHB3Nfy58/f3716tX1Wz51e4mJiYyNw8PDO3bsqNOzOQrhOAcQjtITjglCnaqd1tutTpw4IV6dSsO7Pn368N7BWapUqX/++UfAZwGvXLny6tWr//33X0ENBg0aVKVKlebNm+u9ir17986dO5ejgaWl5Zo1a/TYKK1v0/Hjx0Xqv1+8eNG9e/dTp05xNxs1apTgUyWo2/Dhw+moLmj+QqqZevXqdezYsfzlGotx48Zxf0rerVu3IUOG6LHkbLznbG5ZWVmTJk1imfgiNxznAAJSdMIxQahTtdPaMcyaNcvJyUmM6ayjo6P79u3LUSxmK1myZFRUVMWKFQVcdeHChemM9fLyunv3rtYGaWlpHTt23Lp1K/u0prnR2U59HvdcsBEREW3atNFj4VrfpsWLF5cvXz4wMFDYR78ePXq0f//+vBOeDx06dMGCBQKu10SsX7++VatWdCJo/e3ly5e7du1KB6qNjY1Oi/3pp5/mzZvH0aBFixYsc8BxYHy+cQ46kC5evNiwYUP2P8FxDiAs5SYcE4Q6VTutHcOtW7eo5KpcufKAAQN69uzp6upq+IoSEhLCw8Opy8nIyOBuSeXpvn37xLigW7Zs2cOHD1OleOfOHa0NkpOTfX19Kc5vvvlGp3vRli5dOnr06A8fPnC0GT9+/IgRI3SL+H+0vk1xcXE0Gv7xxx+/+uqrPn36GP7Mcdot06ZNi4yM5G1JI2ne23BBKwcHhz179lASL6hCOnToUNu2bTdu3EjFGcsCU1NTR44cuXr1ao42derU2bVrl4HPs3j16pWuf7J7927D61Qc5wB6U27CMUGoU7XjmGbl/v37EzXc3Nw6duzo7e3drFkzJycnnZafnp5+8OBBOgc2bNjAXcZl8/HxWbNmTalSpXRaCzsqVY8cOUIjyIIe1/Hx48eQkBAag1JPRsHwLpBKahpZnjlzhrvZjBkzqE7VJ2INjs9l7t69SwF///337dq18/Pzo5irVq2q08Ip79B4mjZ5586dvM8Go9Tz22+/SfzUdZUpXbr0gQMHaEREA0KtDU6dOlW/fv3JkycPGjSII9fTm/Xnn3/SGVrQuCubu7v79u3bDZ/Ogpbw7Nkznf6Ezn2W+Z5y4DgHEJxCE44JQp2qHct0gP9pZH/7h4ZcdevWrVevHhWvFSpUKFOmTLFixejINjc3f6/x+vXreI2rV6+eP3/+7NmzSUlJjJFMnTqVuiJDN4mPi4vLiRMnaES4YsWKgtpQ5J06dapSpcpnn33m4eFBm0ybSSceldopKSlxcXExMTHHjx+ncSrv81EdHR2XL1/O/awBXrxvE40HojQKaeqJhv9TuXJlKs3pFVpCVlbWu3fv6D168eLFQw16W8+dO0clO73IEoaXlxdtiyDX100cHVrUN/j7+xc0t/yrV69GjRpFZ0RAQADtdnorS5QoQe9jcnIyvX3Xrl07dOjQjh07eD+2Dg4OpnpL1w/1tKpevbqudSodYzq1x3EOckNnXCInloU4ODhQsfhJwQx5OgYLJSYcE4Q6VTtdb6DOzvsF3ZetHzMzMzq4w8PDqeoVcLEcrK2tly1b1qZNm9GjR3Mkmnv37i3Q0HtFVOOuWbOGcoTeS8im0+ziNFT4V8PAleZG45MpU6bgmSICcnZ23r9/f2hoaEREREE3w1APsUJDj+U7OTmFhYUNGzbMsDD/r549e+o6aZ2udS2OczAWOhlv3ryZvwxlHNtwe/v27V2NghoULlw4T+VKdW2dOnVat25t+NqzKS7hmCDUqdoZ9/EqVC9ShRoSEqLTw5mEEhQU5OfnN23atJ9//pnlngSdUIc3a9asXr16CbI0/b6PKYhKlSqNGzduwIABos5haZpol86ZM4cOkkGDBl2+fFnAJffo0WPhwoXU1Qm4zCFDhixZskSnb1Pp2sfjOAdjoQKuoJvBJPDu3btYjdwvent7C1inFlJawjFBqFO1o9Ng3759J06cOHXqFJ2lNJySZr2NGzemMrF37940cJRmjVrZ29uHh4ePHDly6dKlK1eu1PXyj1YNGzYcNWoUbZ2AHZ6Hhwe9TUePHj127NiZM2cEGeJzs7W17datG3Xb7dq1E3tdJo4OGDr1tm7dOnv27HPnzhmyKDrkAgMDx4wZI8ZknzSq/Pvvv1u1asU9Q3Buun6RAsc5gNiUknBMEOpU7ajvaaeR/d+4uDgaZl3TiImJuXPnDuPdpSxosEVlsZeXl4+PT6VKlYRarOHKlSs3Y8aMn376afv27bt27aKe8unTpzotwczMzM3NjTq8gIAAXZ81xSL32/Tx48dzGtevX7+hIdTowtzcvEaNGrQWeoPatGmDb2tKho6f7hpUn23evJnKQToT2f/c0tLS09PTz8+vZ8+eZcuWFS/OqlWrUn4YOnQonSks7Z2dnXVaPo5zAAkoJeGYGtSpTCpodO3aNeeV58+fx8bGPnnyJCGXxMTE5OTk9/+TlpZG/1K/Qt2MjY2Nra2tg4ND9h02Li4u1apVq127dp06dehnI24aLwo+UKOQZla5ixcvUqVOvSNtPhXrKSkptMl0ehfWKFq0aPa+cnV1bdy4cZMmTRwdHaWJk4awLTRyXqH3iEKlREPlNb01Of9SwGn/r8zMzOw3iFDA9I6UKVOGEg1tRfZ349BnG1dLjUWLFl29epVKNPqXRowPHz5M0khNTc0+uUjx4sVr1qxZR4MOBskOv5IlS27dunXjxo1jxozhfq53Ic30GnqvCMc5SMnAK4sKJf+EY1JQp+qphIaxo5BafQ1jR8GK3iAa3Ro7ChDSpxrGjqJAQUFBXbp0mT59+pw5czjmeBL2K/M4zgFEIvOEYyJQpwIACMbOzi4sLKxly5YBAQEFfQ1RQYM9AADjQp0KACAwX1/fyZMnh4aGav2tu7u7xPEAACgU6lQAAOH169dPa51qb2/ftGlT6eMBAFAi1KkAAMIrVqyY1tf9/PwsLCwkDgYAQKFQpwIACK+g6VSDg4MljgQAQLlQpwIACC86Ojr/i1WqVPH19ZU+GAAAhUKdCgAgPK1z/o8dO9bc3FzyWAAAlAp1KgCAwOLi4jZu3JjnxTp16gwaNMgo8QAAKBTqVAAAgY0ePTotLS33K+bm5kuWLME3qAAAdII6FQBASDNnzty2bVueF7///vuWLVsaJR4AAOVCnQoAIJhZs2ZNnDgxz4s+Pj7Tpk0zSjwAAIqGOhUAQABv3rz55ptvIiMj87zesGHDzZs34xN/AAA9oE4FADDUxo0bQ0JCEhIS8rzetGnTvXv3Ojg4GCUqAAClQ50KAKCnjIwMqlDDwsKuX7+e/7fdunWLjIy0s7OTPjAAAHVAnQoAoLMrV66sXbv2jz/+SExMzP9bCwuLSZMm5b9RFQAAdII6FQBAZ/Xr1y/oV9WqVaMStlmzZhKGAwCgTqhTAQCEYWdnN2HChJCQEGtra2PHAgCgBqhTAQAM5eDgMHz4cKpQS5UqZexYAADUA3UqAID+Pv3008GDB/ft29fJycnYsQAAqA3qVAAAndWsWdPf37979+4NGzY0diwAAKqFOhUAQGdaJ6ICAABhoU4FAAAAADlCnQoAAAAAcoQ6FQAAAADkCHUqAAAAAMgR6lQAAAAAkCPUqQAAAAAgR6hTAQAAAECOUKcCAAAAgByhTgUAAAAAOUKdCgAAAAByhDoVAAAAAOQIdSoAAAAAyBHqVAAAAACQI9SpAAAAACBHqFMBAAAAQI5QpwIAAACAHKFOBQAAAAA5Qp0KAAAAAHKEOhUAAAAA5Ah1KgAAAADIEepUAAAAAJAj1KkAAAAAIEeoUwEAAABAjlCnAgAAAIAcoU4FAAAAADlCnQoAAAAAcvT/AfHY4EpkgWTjAAAAAElFTkSuQmCC) =0,0854
bu yerda: R- КТУ-10 ozuqa tarqatgichning traktor bilan birgalikdagi burilish radiusi R=6,5….8,0 m;
Tb- ozuqani olish tempi. Tb =0,15….0,8 m/kun;
n- saqlangan ozuqaning balandligi (8-ilova);
С-doimiy koeffitsient (senaj C=0,003; silos C= 0,024).
Go’ngxonaning umumiy maydoni quyidagicha topiladi
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