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April 11th, 2017, 07:44 PM   #1
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Find the area of the region between

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April 12th, 2017, 05:02 AM   #2
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This is exactly the same as all the others you have posted. The important thing is to recognize that $\displaystyle x^{1/8}> x^{1/4}$ for x between 0 and 1.

The area is given by $\displaystyle \int_0^1 x^{1/8}- x^{1/4} dx$.

Last edited by skipjack; April 12th, 2017 at 05:29 AM.
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April 12th, 2017, 05:54 AM   #3
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Quote:
Originally Posted by Country Boy View Post
This is exactly the same as all the others you have posted. The important thing is to recognize that $\displaystyle x^{1/8}> x^{1/4}$ for x between 0 and 1.

The area is given by $\displaystyle \int_0^1 x^{1/8}- x^{1/4} dx$.
I understand how to do the other ones because you can simply plug it in to the calculator but for this problem it says between which I am sure you can not plug in.
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April 12th, 2017, 06:04 AM   #4
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Originally Posted by Bobbyjoe View Post
I understand how to do the other ones because you can simply plug it in to the calculator but for this problem it says between which I am sure you can not plug in.
Nevermind I figured it out!
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April 12th, 2017, 02:14 PM   #5
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So you are not interested in learning mathematics, just how to use your calculator?
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