Media Summary: Average value of a function and the Mean Value Theorem for Integrals. Integration by Substitution Rule or u-Substitution. Computing volume with the disk/washer method.

Ecc Mth 121 6 1 - Detailed Analysis & Overview

Average value of a function and the Mean Value Theorem for Integrals. Integration by Substitution Rule or u-Substitution. Computing volume with the disk/washer method. Computing the volume of a solid by the cylindrical shell method. Using rules for constants, e^x and power rule to find the derivative. Derivatives of logarithmic functions and the technique of logarithmic differentiation.

Tangent lines, secant lines, average velocity and instantaneous velocity.

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ECC MTH 121 6.1
ECC MTH 121 5.1
ECC MTH 121 6.5
ECC MTH 121 5.5
ECC MTH 121 5.2
ECC MTH 121 6.2
ECC MTH 121 2.6
ECC MTH 121 6.3
ECC MTH 121 3.5
ECC MTH 121 4.1
ECC MTH 121 3.1
ECC MTH 121 3.6
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ECC MTH 121 6.1

ECC MTH 121 6.1

Computing area between curves.

ECC MTH 121 5.1

ECC MTH 121 5.1

Estimating the area under a curve.

ECC MTH 121 6.5

ECC MTH 121 6.5

Average value of a function and the Mean Value Theorem for Integrals.

ECC MTH 121 5.5

ECC MTH 121 5.5

Integration by Substitution Rule or u-Substitution.

ECC MTH 121 5.2

ECC MTH 121 5.2

The definite integral.

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ECC MTH 121 6.2

ECC MTH 121 6.2

Computing volume with the disk/washer method.

ECC MTH 121 2.6

ECC MTH 121 2.6

Limits at infinity and asymptotes.

ECC MTH 121 6.3

ECC MTH 121 6.3

Computing the volume of a solid by the cylindrical shell method.

ECC MTH 121 3.5

ECC MTH 121 3.5

Implicit differentiation.

ECC MTH 121 4.1

ECC MTH 121 4.1

Maximum and minimum values.

ECC MTH 121 3.1

ECC MTH 121 3.1

Using rules for constants, e^x and power rule to find the derivative.

ECC MTH 121 3.6

ECC MTH 121 3.6

Derivatives of logarithmic functions and the technique of logarithmic differentiation.

ECC MTH 121 2.1

ECC MTH 121 2.1

Tangent lines, secant lines, average velocity and instantaneous velocity.