Integrals & Derivatives Rules [In Chain Rule Form] Review

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Calculus 1 & 2 Review

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29 Terms

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<p>Power Rule [Derivative]</p>

Power Rule [Derivative]

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<p>Exponential Rule [Derivative]</p>

Exponential Rule [Derivative]

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<p>Generalized Exponential Rule [Derivative]</p>

Generalized Exponential Rule [Derivative]

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<p>Logarithm Rule [Derivative]</p>

Logarithm Rule [Derivative]

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<p>Product Rule [Derivative]</p>

Product Rule [Derivative]

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<p>Quotient Rule [Derivative]</p>

Quotient Rule [Derivative]

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<p>Power Rule [Integral]</p>

Power Rule [Integral]

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<p>Exponential Rule [Integral]</p>

Exponential Rule [Integral]

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<p>Generalized Exponential Rule [Integral]</p>

Generalized Exponential Rule [Integral]

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<p>1/x Rule [Integral]</p>

1/x Rule [Integral]

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<p></p>

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<p></p>

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<p></p>

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<p>Inverse Trig [Derivative]</p>

Inverse Trig [Derivative]

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<p>Inverse Trig [Derivative]</p>

Inverse Trig [Derivative]

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<p>Inverse Trig [Integral]</p>

Inverse Trig [Integral]

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<p>Inverse Trig [Integral]</p>

Inverse Trig [Integral]

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U-Substitution

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Integration By Parts

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<p>How do I solve this form?</p>

How do I solve this form?

If one exponent is odd, then use the Pythagorean Identity to set up a u-substitution. cos^2x + sin^2x = 1.

or

If both exponents are even, then use half-angle identities multiple times until all powers of the trig functions vanish to integrate. cos^2(x) = 1/2 + 1/2 cos(2x) sin^2(x) = 1/2 − 1/2 cos(2x)