Accumulation & Functions Defined by Integrals. Lin McMullin. Accumulation & Functions Defined by Integrals. Or Thoughts on . My Favorite Equation!.
Functions Defined by Integrals
My Favorite Equation!
If f is an antiderivative of such that f (1) = 0
Then f (4) =
An object traveling in a straight line has position
x(t) at time t. If the initial position is x(0) = 2 and
the velocity of the object is , what is
the position of the object at t = 3?
The x-intercepts are x = - 2 and x= 3ln(5/3) = M
With the initial condition f (0) = 5
Find f (4)
M = 3ln(5/3)