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solve this using chain rule y= square root 1+ square root x show ur solutions plss
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\[\large y=\sqrt{1+\sqrt x}\]This is the problem?
yes
Change your roots to fractional exponents. Then work from the outside inward.\[\large y=(1+x^{1/2})^{1/2}\]The outermost function is the ( ) ^ 1/2 We'll differentiate that first, then apply the chain rule.\[\large y'=\frac{1}{2}(1+x^{1/2})^{-1/2}\cdot (1+x^{1/2})'\]The prime is to show that we still need to differentiate that part. That copy of the inside came about due to the chain rule.
ahh i know it
k cool c:
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tnx
how about y=9/x^3 + 3/2x^2 find y^2 using higher derivatives
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