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Calculate dx/dy, simplify y = (x^9)(squareroot of x)
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\[y = x^9\sqrt{x}\]
(9x^8)(x^(1/2)/2)
so the derivative of \[\sqrt{x}\] = (x^(1/2/2)
Product rule. I don't believe the equation above is correct @dolanoscopy
well the derivative of \[\sqrt{x}\] is (1/2)x^(1/2) which simplifies to x^(1/2)/2
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The derivative of root x is .5 x^-(1/2), you subtract 1 from 1/2
Ahh, forgot the negative. My bad.
The complete derivative of the question asked would be... (9x^8)(rootx) + (.5x^(-.5))(x^9) found using the product rule.
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