AP®︎/College Calculus AB 10 units · 164 skills Unit 1 Limits and continuity Unit 2 Differentiation: definition and basic derivative rules Unit 3 Differentiation: composite, implicit, and inverse …

For a function to have an inverse, the relationship must be that there is a 1-to-1 relationship between its input values and its output values. A quadratic equation doesn't have an inverse …

The Laplace transform is a mathematical technique that changes a function of time into a function in the frequency domain. If we transform both sides of a differential equation, the resulting …

Logarithms are the inverses of exponents. They allow us to solve challenging exponential equations, and they are a good excuse to dive deeper into the relationship between a function …

This is an exceptionally useful rule, as it opens up a whole world of functions (and equations!) we can now differentiate. Also learn how to use all the different derivative rules together in a …

Sal explains what inverse functions are. Then he explains how to algebraically find the inverse of a function and looks at the graphical relationship between inverse functions. Created by Sal …

This method seems slow... There is a much faster method for finding the inverse of A (mod C) that we will discuss in the next articles on the Extended Euclidean Algorithm.

This topic covers: - Radicals & rational exponents - Graphs & end behavior of exponential functions - Manipulating exponential expressions using exponent properties - Exponential …

Since we know all of our side lengths now, we just need to use the inverse functions to calculate our angles. Let's find out angle O: angle O is adjacent to line OE, opposite of line ZE, and our …

So if I can figure out the inverse Laplace transform of this, I could at least express our function y of t at least as a convolution integral, even if I don't necessarily solve the integral.