Monday, March 8, 2010

The Mean Value Theorum

The mean value theorum helps find certain points is a graph in the intervlas of [negative infinity, positive infinity] from the f(x)=x^3+1









But the mean value theorum can only work for continous functions not for functions like the ones with square roots like f(x)=(x)^1/2+1 in the interval of [negative infinity, positive infinity]










6 comments:

  1. Uh oh Alex. I don't see the Mean Value Theorem anywhere on here. I recommend you read AND COMMENT on at least 5 others to try and get a good idea of what is going on for this weekend's post.

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  2. the mean value theorum does not helps find certain points is a graph in the intervlas. What it does is it helps you find the time in which the slope of that point equal the average slope between the closed intervals

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  3. the mean value theorem is that there is a point in an interval of a continuous and differentiable function that has a tangent line which is parallel to the secant line.

    hmmm

    :)

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  4. I disagree with your definition of the mean value theorem as well,. Maybe you should read that little section in the book so you can get a better understanding of what it really is (:

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  5. yeah you should read the definition for the Mean Value Theorem or read someelse's post like miss Hwang said so you know about it and edit your post (:...and remner dont use x^3..or x^2

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  6. Not to be rude, but I don't understand what you wrote. You should read other people's posts and see what the mean value theorem is about.

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