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This video gives an example of someone trying to find the height of their bedroom by using acceleration and velocity. This also incldues an explanation of the different aspects of integrals, velocity graphs, displacement curve, integral of acceleration, and the power rule in order for someone to solve the example. Additionally, the Crash Course video explains how to use constants in the equation.

This integration video uncovers an example to help explain how you would go about finding an integral. The example uses physics terms with change in position, velocity, acceleration, and gravity.

This Crash Course video gives different explanations of derivatives. She iterates how to use the power rule with negative exponents as well as fractions.

This video explains the main focus of derivatives. This Crash Course Narrator, Shini, defines how to use mathematics to write derivatives and calculate them. Additionally, Shini introduces the Power Rule (which is a way to calculate derivatives)

This section of the Crash Course explains what Limits are and why they are useful. Shini (the woman in the video) explains what an interval is and how they are used for limits.

In this video, the Crash Course expert, Shini, explains how trigonometry plays a role in derivatives. She displays the graphs of sin and cos and uses those to show how she arrived at the derivatives of each. She also defines the derivatives of each of the trigonomic measures (sin, cos, tan).

This video describes area under a graph and integrals. The Crash Course expert also explains how you would find an integral using shapes under a curve on a graph.

When understanding derivatives, individuals learn about the power rule. Continuously, the power rule is used with integrals. This video explains how to find the "backwards" of a derivative to find the integral using the power rule. This also incldues an explanation of integrals of trigonomic functions as well as e.

This clip explains the importance of constants: what they are and how they play a role in derivatives and integrals. This significant clip explains how to use integrals in an equation and on a graph while incorporating the logistical and necessary definition of constants. This uses visuals of a graph and numbers to form the equation and understanding of integrals, derivatives, and constants. Shini also explains initial value and position graphs.