Introduction to the derivatives of polynomial terms and trigonometric functions thought about geometrically and intuitively. The goal is for these formulas to feel like something the student could have discovered, rather than something...

Exponentiating matrices, and the kinds of linear differential equations this solves.

Taylor series are extremely useful in engineering and math, but what are they? This video shows why they're useful, and how to make sense of the formula.

Taylor series are extremely useful in engineering and math, but what are they? This video shows why they're useful, and how to make sense of the formula.

Taylor series are extremely useful in engineering and math, but what are they? This video shows why they're useful, and how to make sense of the formula.

Introduction to the derivatives of polynomial terms and trigonometric functions thought about geometrically and intuitively. The goal is for these formulas to feel like something the student could have discovered, rather than something...

CALCULUS! Today we take our first steps into the language of Physics; mathematics. Every branch of science has its own way to describe the things that it investigates. And, with Physics, that's math. In this episode, Shini talks us...

Introduction to the derivatives of polynomial terms and trigonometric functions thought about geometrically and intuitively. The goal is for these formulas to feel like something the student could have discovered, rather than something...

Continuing with last week's introduction of calculus, Shini leads us through the ways that integrals can help us figure out things like distance when we have several other key bits of information. Say, for instance, you wanted to know...

New ReviewCondensing logarithms is a very helpful process to simplify an expression down to a single logarithmic function. In this video we will do it together step by step.

New ReviewIn this video we are going to work on expanding a logarithmic expression into multiple logarithms. Sometimes the problems can look hard but this one is not that bad.

New ReviewLet's explore how to simplify an expression using the rules of exponents going over an "Easy" problem and then doing a "Hard" problem

New ReviewWhen you first start learning how to simplify radicals it can be confusing remember what goes where and how to do it. In this video I want to provide you with a guide to always remember.

New ReviewIn this video, I want to go over how to quickly simplify radicals. We'll explore a five-step method for simplifying radical expressions, especially those with larger numbers and exponents, focusing on algebraic expressions inside the...

In this video, we use the product rule and the power rule to simplify expressions.

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In this video, we dive deep into the world of exponents, focusing on the concepts of zero and negative exponents. We'll explore why any number raised to the power of zero equals one, and how to handle negative exponents by using...

In this video, we'll break down the essential rules of exponents step-by-step so you can become a master in no time. Whether you're just starting to learn exponents or need a refresher, this comprehensive guide is perfect for students of...

In this video we will focus on learning the most important tips you need to know in order to simplify radicals. We will focus on the simplifying the square roots of variable expressions.




0:00 Intro
0:17 Know your...

During this video, u-substitution will be applied to integrate more composite functions.

This video will illustrate how integrating a complicated function can be made simpler by rewriting the function before integrating.

This video will teach how to rewrite common functional expressions into a "derivative friendly" form. A good understanding of intermediate algebra is required to succeed in any calculus class.

What are the 9 properties you can apply to proofs? What else can you apply to proofs?<br/>
Geometric Proofs, Part 3

👉 Learn how to find the derivative of a function using the power rule. The derivative of a function, y = f(x), is the measure of the rate of change of the function, y, with respect to the variable x. The process of finding the derivative...