Practice Problems: Area under the curve
1. Determine the area under y = 5x4 + 2x between 5 and 10.
2. Find the area under y = x2(x3 + 25)1/2 between 0 and 2.
- Home
- Algebra Review
- Analytic Geometry
- DEQ
- Deriv of Log
- Deriv of Log Applications
- Exponential & Log function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Exponential & Log Function Derivatives
- Derivatives of Exponential and Logarithmic Functions
- Derivatives of Exponential and Logarithmic Functions
- Derivatives of Exponential and Logarithmic Functions
- Derivatives of Exponential and Logarithmic Functions
- Derivatives of Exponential and Logarithmic Functions
- Derivatives of Exponential Functions
- Derivatives of Exponential Functions
- Derivatives of Exponential Functions
- Derivatives of Exponential Functions
- Exponential and Logarithmic Functions
- Deriv of Log Applications
- Deriv of Trig
- Applications
- Applications
- Derivatives of Trig Functions
- Derivatives of Trig Functions
- Derivatives of Trig Functions: Applications
- Derivatives of Trig Functions: Applications
- Derivatives of Trig Functions: Applications
- Derivatives of Trig Functions: Applications
- Derivatives of Trig Functions: Applications
- Derivatives of Trig Functions: Applications
- Derivatives of Trig Functions: Applications
- Derivatives of Trig Functions: Applications
- Derivatives of Trigonometric Functions
- Derivatives
- Applications of Derivatives: Optimization
- Applications of Derivatives: Optimization
- Applications of Derivatives: Optimization
- Applications of Derivatives: Optimization
- Applications of Derivatives: Optimization
- Derivatives – rrex1
- Derivatives – rrex3
- Example 1
- Example 1
- Example 1
- Graphing
- Product Rule
- Related Rates
- Integration
- Integration Applications
- Applications: Electrical
- Applications of Integration
- Calculating charge from an equation for current
- Calculating charge from an equation for current
- Calculating charge from an equation for current
- Calculating charge from an equation for current
- Calculating the current in an inductor
- Calculating the current in an inductor
- Calculating the current in an inductor
- Calculating the current in an inductor
- Calculating the current in an inductor
- Calculating the voltage across a capacitor
- Calculating the voltage across a capacitor
- Calculating the voltage across a capacitor
- Calculating the voltage across a capacitor
- Calculating the voltage across a capacitor
- Applications: general work
- Find the Area under a Curve
- Pump work
- Springs
- Applications: Electrical
- Integration Continued
- Integration Continued
- Integration Continued
- Integration Continued
- Integration Continued
- Integration: Areas
- Volumes
- Disk
- Shell
- Problem 1
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Volumes by Integration
- Integration Applications
- Media
- Partial derivatives
- Problem sessions
- Problem Solving
The University of North Carolina at Charlotte
9201 University City Blvd., Charlotte, NC 28223-0001 · 704-687-UNCC (8622)
© 2022 UNC Charlotte | All Rights Reserved | Terms of Use | Policy Statements | Contact Us
Follow UNC Charlotte
