How do you find #(d^2y)/(dx^2)# given #y=x^(9/4)#?

Answer 1

The answer is #45/16*x^(1/4)#

We use #(x^n)'=nx^(n-1)# #y=x^(9/4)# #dy/dx=9/4*x^(9/4-1)=9/4x^(5/4)# #(d^2x)/dy^2=9/4*5/4x^(5/4-1)=45/16*x^(1/4)#
Sign up to view the whole answer

By signing up, you agree to our Terms of Service and Privacy Policy

Sign up with email
Answer 2

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}}).

Sign up to view the whole answer

By signing up, you agree to our Terms of Service and Privacy Policy

Sign up with email
Answer from HIX Tutor

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.

Not the question you need?

Drag image here or click to upload

Or press Ctrl + V to paste
Answer Background
HIX Tutor
Solve ANY homework problem with a smart AI
  • 98% accuracy study help
  • Covers math, physics, chemistry, biology, and more
  • Step-by-step, in-depth guides
  • Readily available 24/7