How do you find #(d^2y)/(dx^2)# given #y=x^(9/4)#?
The answer is
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To find the second derivative ((d^2y)/(dx^2))To find (\frac{{d^2y}}{{dxTo find the second derivative ((d^2y)/(dx^2)) givenTo find (\frac{{d^2y}}{{dx^To find the second derivative ((d^2y)/(dx^2)) given (To find (\frac{{d^2y}}{{dx^2To find the second derivative ((d^2y)/(dx^2)) given (yTo find (\frac{{d^2y}}{{dx^2}}To find the second derivative ((d^2y)/(dx^2)) given (y =To find (\frac{{d^2y}}{{dx^2}})To find the second derivative ((d^2y)/(dx^2)) given (y = xTo find (\frac{{d^2y}}{{dx^2}}) givenTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{To find (\frac{{d^2y}}{{dx^2}}) given (To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/To find (\frac{{d^2y}}{{dx^2}}) given (yTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}),To find (\frac{{d^2y}}{{dx^2}}) given (y =To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find theTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the firstTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\fracTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (To find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dyTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}\To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dxTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), firstTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx\To find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first findTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), thenTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find theTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiateTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the firstTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiate it againTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the first derivativeTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiate it again with respectTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the first derivative \To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiate it again with respect to (To find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the first derivative (\To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiate it again with respect to (x)To find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the first derivative (\fracTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiate it again with respect to (x) to getTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the first derivative (\frac{{To find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiate it again with respect to (x) to get the second derivativeTo find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the first derivative (\frac{{dyTo find the second derivative ((d^2y)/(dx^2)) given (y = x^{9/4}), first find the first derivative (dy/dx), then differentiate it again with respect to (x) to get the second derivative.To find (\frac{{d^2y}}{{dx^2}}) given (y = x^\frac{9}{4}), first find the first derivative (\frac{{dy}}{{dx}}) using the power rule. Then, differentiate (\frac{{dy}}{{dx}}) with respect to (x) to obtain (\frac{{d^2y}}{{dx^2}}).
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When evaluating a one-sided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.
When evaluating a one-sided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.
When evaluating a one-sided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.
When evaluating a one-sided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.

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