Definition (Definite Integral): Let be continuous on the closed interval


Proof: where we have used the change of variable  Applications of the Second FTIC



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Proof: where we have used the change of variable 
Applications of the Second FTIC

The Second FTIC can be restated in this way:




A function such as is called an accumulation function because it accumulates area under the graph of its derivatives for


Position as an Accumulation Function:
Exercise 1: An object moves along a coordinate line with velocity units per second. Its initial position at time is 2 units to the left of the origin.

  1. Find the position of the object 3 seconds later.




  1. Find the total distance traveled by the object during those 3 seconds.

Exercise 2: An object moves along a coordinate line with velocity units per second. Its initial position at time is 1 unit to the right of the origin.



  1. Find the position of the object seconds later.




  1. Find the total distance traveled by the object during those seconds.



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