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Evaluate the integrals.$\int \cos ^{3} x \sin x d x$

$\int \cos ^{3} x \sin x d x=-\frac{\cos ^{4} x}{4}+C$ where $C$ is an arbitrary constant.

Calculus 1 / AB

Calculus 2 / BC

Chapter 8

Techniques of Integration

Section 3

Trigonometric Integrals

Integration

Integration Techniques

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Lectures

01:11

In mathematics, integratio…

06:55

In grammar, determiners ar…

01:28

Evaluate the integrals.

02:42

Evaluate the integrals…

00:48

01:17

01:24

Evaluate the indicated int…

05:51

Evaluate the integral.…

04:22

Evaluate the integral.

01:35

Evaluate the following int…

02:07

02:00

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Evaluate the indicated integral.$$\int \sin ^{3} x \cos x d x$$

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Evaluate the integral.$$\int \cos ^{1 / 3} x \sin x d x$$

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Evaluate the following integrals.$$\int \sin ^{-3 / 2} x \cos ^{3} x d x…

$ \displaystyle \int \frac{\sin^3 x}{\cos x}\…

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Find the areas of the surfaces generated by revolving the curves inExerc…

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Find the limits in Exercises $51-66$$$\lim _{x \rightarrow 0^{+}}\le…

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Use a substitution to verify Equation $(1)$

Find the derivative of $y$ with respect to the given independent variable.

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Evaluate the integrals.$\int 7 \cos ^{7} t d t$

00:24

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Solve the initial value problems in Exercises $71-90$$$\begin{array}{l}{…

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Use these formulas to express the numbers in Exercises $61-66$ in terms of n…

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Evaluate the integrals.$\int \cos ^{3} 4 x d x$

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The number 2 is also the smallest & first prime number (since every other even number is divisible by two).

If you write pi (to the first two decimal places of 3.14) backwards, in big, block letters it actually reads "PIE".

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