Ted_Grendy
New member
- Joined
- Nov 11, 2018
- Messages
- 36
Hello
I am trying to understand definite integrate but I was stuck due to the constant of integration (+c). I know what the +c is and why its there however, given the function:-
1. f(x) = x^2
If I differentiated it I would get:-
2. dy/dx = 2x
Now If I was told to integrate 2x between 4 and 8 (to find the area under this curve between 4 and 8) then I would do the following:-
3. Int(2x) = x^2+c
4. (8^2+c) - (4^2+c)
5. 48+2c
I cannot seem to get rid of the +C?
I was told that I don't need the +C when finding the definite integral but to me it seems important to have otherwise the area would be wrong?
Can anyone explain?
Thank you.
I am trying to understand definite integrate but I was stuck due to the constant of integration (+c). I know what the +c is and why its there however, given the function:-
1. f(x) = x^2
If I differentiated it I would get:-
2. dy/dx = 2x
Now If I was told to integrate 2x between 4 and 8 (to find the area under this curve between 4 and 8) then I would do the following:-
3. Int(2x) = x^2+c
4. (8^2+c) - (4^2+c)
5. 48+2c
I cannot seem to get rid of the +C?
I was told that I don't need the +C when finding the definite integral but to me it seems important to have otherwise the area would be wrong?
Can anyone explain?
Thank you.