Suppose,
f(x)dx=8
(f(x)dx)^2=12
g(t)dt=2
(g(t)dt)^2=3
These all have the integral of a to b.

Evaluate the integral between a+5 to b+5 f(x-5)dx.

Question

Suppose,
f(x)dx=8
(f(x)dx)^2=12
g(t)dt=2
(g(t)dt)^2=3
These all have the integral of a to b.

Evaluate the integral between a+5 to b+5 f(x-5)dx.

anonymous · Answer

i think most of that has nothing to do with the problem

anonymous · Answer

you want 
$$\int_{a+5}^{b+5}f(x-5)dx$$ right?

anonymous · Answer

make a u sub $u=x-5$

anonymous · Answer

Nope there's an actual number lol.

anonymous · Answer

At first I was thinking of something along the lines of shifting it to the right horizontally but idk.

myininaya · Answer

Are you still having trouble with @satellite73 suggestion?

dumbcow · Answer

2nd fundamental thm of calculus
$$\int\limits_{a+5}^{b+5} f(u) du = F(u) = F(x-5) = F(b) -F(a) = 8$$

dumbcow · Answer

graphically, you shifted the function to right 5 units but also are evaluating at limits that have also been shifted 5 to right. So you get the same area