- #1
moham_87
- 13
- 0
again, I've another question i wish it is the last.
it is about "Mean Value Theorem",
* if u and v are any real numbers, then, prove that:
|sin(u)-sin(v)|<=|u-v|
* Prove that [(1+h)^(1/2)] < [1+(h/2)], for h>0
* Suppose that f'(x)=g'(x)+x for every (x) in some interval (I), how different can the function (f) and (g) be
I don't know from where to start and i would like you to know that I'm in exams' days, and that's not assignment
thank you a lot for your efforts
it is about "Mean Value Theorem",
* if u and v are any real numbers, then, prove that:
|sin(u)-sin(v)|<=|u-v|
* Prove that [(1+h)^(1/2)] < [1+(h/2)], for h>0
* Suppose that f'(x)=g'(x)+x for every (x) in some interval (I), how different can the function (f) and (g) be
I don't know from where to start and i would like you to know that I'm in exams' days, and that's not assignment
thank you a lot for your efforts