Enter the function f(x) into the calculator, and it will determine its inverse function x = f(y) along with detailed calculation steps.
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The Inverse Function Calculator helps you find the inverse of any given function quickly and accurately. Enter the function, and the calculator reverses it while showing a clear, step-by-step solution to help you understand the process.
The calculator computes the inverse of the entered function by following these steps:
To find inverse function (f-1) manually:
An online inverse function calculator performs all these steps automatically, saving time and reducing errors.
Find the inverse of the function:
f(y) = (y + 11) / (13y + 19)
Step 1: Swap the variables x and y
x = (y + 11) / (13y + 19)
Step 2: Multiply both sides by the denominator
x (13y + 19) = y + 11
Step 3: Expand and rearrange
13xy + 19x = y + 11
13xy - y = 11 - 19x
y (13x - 1) = 11 - 19x
Step 4: Solve for y
y = (11 - 19x) / (13x - 1)
Thus, the inverse function of (y + 11) / (13y + 19) is (11 - 19x) / (13x - 1). You can verify this result using an online inverse function finder with steps.
For more information on inverse functions, including composition, notation, self-inverses, graphs, and derivatives, see Wikipedia: Inverse Function
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