The fifth derivative of y=x^3 is y=30x^2.
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### Instruction:
Find the fifth derivative of y=x^3

### Response:
The fifth derivative of y=x^3 is y=30x^2.
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To find the fifth derivative of y = x^3, we'll start by finding the first derivative. 

Using the power rule of differentiation, which states that if y = x^n, then y' = nx^(n-1), we can find the first derivative of y = x^3:

y' = d(x^3)/dx = 3x^(3-1) = 3x^2

Next, we'll find the second derivative:

y'' = d(3x^2)/dx = 3(2x^(2-1)) = 6x

Now, we'll find the third derivative:

y''' = d(6x)/dx = 6(1x^(1-1)) = 6

The fourth derivative is found by differentiating the third derivative:

y'''' = d(6)/dx = 0 (since the derivative of a constant is 0)

Finally, we'll find the fifth derivative:

y''''' = d(0)/dx = 0 (since the derivative of a constant is 0)

So, the fifth derivative of y = x^3 is 0.