3:18
Ex: Interpret the Meaning of Area Under a Function
Mathispower4u
4:56
Interpret the Meaning of a Definite Integral (Population)
5:08
Interpret the Meaning of a Definite Integral (Revenue)
5:19
Ex 1: Application of Definite Integration
4:00
Definite Integral App: Electric Car Electricity Left Given Usage Rate
3:28
Ex 2: Application of Definite Integration (Distance)
8:07
Ex: Definite Integration Application - Velocity and Distance
3:31
Ex 1: Integration Application - Work Lifting an Object
3:48
Ex 2: Integration Application - Work Lifting an Object and Cable
8:03
Ex: Find the Work Lifting a Leaking Bucket of Sand and Rope Given Mass
3:59
Ex: Find the Work Lifting a Leaking Bucket of Sand Given Mass
3:30
Ex: Find the Work Required to Stretch a Spring (Integration App)
4:12
Ex: Find the Force Required to Stretch a Spring (Integration App)
3:11
Ex: Definite Integral of Marginal Cost to find Total Cost
7:46
Properties of The Definite Integral
7:31
Average Value
6:49
The Mean Value Theorem for Integrals
1:15
Ex: Properties of Definite Integrals - Order of Integration
2:57
Ex: Properties of Definite Integrals - The Difference of Two Definite Integrals
Ex: Properties of Definite Integrals - Difference and Sum of Definite Integrals
1:59
Ex: Properties of Definite Integrals - Determine limits of Integration
0:57
Ex: Properties of Definite Integrals - Zero Interval
3:40
Average Value of a Quadratic Function Over a Closed Interval: ax-x^2
6:47
Average Value of a Quadratic Function and Values of c Such That f(c)=Ave Value
3:33
Ex 1: Average Value of a Function
Ex 2: Average Value of a Trig Function
4:50
Ex: Integration Application - Average Value to Determine Average Coffee Temperature
5:01
Ex: Integration Application - Average Value of Temperature Function
3:47
Ex: Integration Application - Average Value of an Investment Account
4:58
Equilibrium Point
10:22
Consumer and Producer Surplus
6:51
Future and Present Value - Part 1 of 2
4:45
Future and Present Value - Part 2 of 2
5:44
Find the Average Value of a Quarter Circle in the First Quadrant. Find c so f(c) = Average Value
4:04
Definite Integration Application: Net Change in Calories Given Rates
2:25
Calculating The Mass of a Wire Given a Quadratic Density Function (1D)
3:01
Calculating The Mass of a Rod Given a Variable Force: Exponential Density Function (1D)
4:13
Calculating Work: Three Introductory Problems
2:02
Calculating Work Given a Rational Force Function
2:40
Calculating the Mass of a Circular Object with a Cubic Density Function
4:10
Calculating the Mass of a Circular Object with a Trigonometric Density Function
3:29
Determine the Center of Mass of a Rod with Constant (Uniform) Density
4:33
Determine the Center of Mass of a Rod with Variable Density
6:16
Find the Average Value of a Trigonometric Function Using Substitution
4:40
Find the Right Endpoint of a Closed Interval for a Given Average Function Value
