A few days ago
I need some help with this calculus proof. PLEASE?
This has to do with the Mean Value Theorem (MVT). The problem is: prove corollary 2.
Here is corollary 2:
If F’=0, then F is a constant.
If F'(x) = 0 for all x in (a,b), then F has a constant value throughout (a,b). In other words, there is a constant C such that F(x)=C for all x in (a,b)
once again, the problem is to prove corollary 2.
i really need HELP! thank you =)
Top 1 Answers
A few days ago
Favorite Answer
If you can respond productively to my earlier comment on this problem, I’ll be happy to help you over the remaining rough spot. Reposting the question without reference to that comment makes me think you’re really trying to get someone to do your homework for you.
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