Arch length of a curve

Aventura

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Sep 15, 2015
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Find the length of the curve y=x^5/4 on the interval [0,1] Hint( write the arch length integral and let u^2=1+((5/4)^2)(sqrrt(x))

The final answer come out to be (2048+17sqrt(41))/9375

-After applying the formula for the arc length I get: 10 1+ ( 54 ) 2 x ԁx
Which i then proceed to substitute with u^2 as I was told to do in the problem, I then solved and was unable to get the right answer after multiple attempts
 
Find the length of the curve y=x^5/4 on the interval [0,1] Hint( write the arch length integral and let u^2=1+((5/4)^2)(sqrrt(x))

The final answer come out to be (2048+17sqrt(41))/9375

-After applying the formula for the arc length I get: 101+(54)2xԁx
Which i then proceed to substitute with u^2 as I was told to do in the problem, I then solved and was unable to get the right answer after multiple attempts

Please share with us the answer that you did get.
 
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