Let f be a differentiable function from R to R such that , for all x, y R. If f(0) =1 then
(x) dx is equal to
a. |
0 |
b. |
|
c. |
2 |
d. |
1 |
Let f be a differentiable function from R to R such that , for all x, y R. If f(0) =1 then
(x) dx is equal to
a. |
0 |
b. |
|
c. |
2 |
d. |
1 |
Divide both sides by
2.
Apply limit x y
0
f ’(y)=0
f(y)=c
f(x)=1
dx=1