Which equation can be simplified to find the inverse of y = 5x² + 10?
x = 5y² + 10, 1/y = 5x² + 10, -y = 5x² + 10 , y = 1/5x² + 1/10

Solution:

Consider a function f(x) that takes all the input as x and produces y. Then the inverse function f^-1(x) takes y as the input and produces the result x. 

We will follow simple steps to find the inverse of y = 5x² + 10.

Given, y = 5x² + 10

Step 1: Interchange the variable x and y.

x = 5y² + 10

Step 2: Subtract 10 from both sides

x - 10 = 5y²

Step 3: Divide both sides by 5.

x/5 - 2 = y²

Step 4: Take square root on both sides

f^-1(x) = y = √(x/5 - 2)

Thus the inverse of y = 5x² + 10 is y = √(x/5 - 2). x = 5y² + 10 can be simplified to find the inverse.

Which equation can be simplified to find the inverse of y = 5x² + 10?

Summary:

The inverse of the equation y = 5x² + 10 is f^-1(x) = y = √(x/5 - 2). x = 5y² + 10 can be simplified to find the inverse.