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The William States Lee College of Engineering
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  • Home
  • Algebra Review
    • Basic Algebra Review
    • Practice 1
  • Analytic Geometry
    • Circle
    • Circle
    • Ellipse
    • Hyperbola
    • Parabola
    • Plane Analytic Geometry
    • Practice
    • Practice
    • Practice
    • Practice
    • Practice
    • Practice
    • Practice
    • Practice
    • Practice Problem
    • Practice Problem
  • DEQ
    • Applications
      • Brine
        • Concentration of Brine
        • Concentration of Brine
        • Concentration of Brine
        • Concentration of Brine
        • DEQ
      • Kirchoff
        • Kirchoff’s Law
        • Kirchoff’s Law
        • Kirchoff’s Law
        • Kirchoff’s Law
          • Population Growth
            • Population Growth
              • Population Growth
      • Population
        • Population Growth
        • Population Growth
        • Population Growth
          • Radioactive Decay
            • Radioactive Decay
              • Radioactive Decay
                • Radioactive Decay
      • Rad Decay
        • Radioactive Decay
      • Temperature
        • Temperature
        • Temperature
        • Temperature
        • Temperature
        • Temperature
    • Example
    • Example 1
    • Example 3
    • First Order DE
      • Differential Equations
        • Differential Equations
          • Differential Equations
      • Differential Equations
        • Example 3
          • Example 3
      • Example 1
        • Example 1
          • Example 1
            • Example 1
  • 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 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
      • Example 1
      • Example 1
      • Example 1
      • Example 1
    • Derivatives – rrex3
      • Related Rates
      • Related Rates
      • Related Rates
      • Related Rates
      • Related Rates
      • Related Rates
      • Related Rates
    • Example 1
      • Example 1
    • Example 1
    • Example 1
    • Graphing
    • Product Rule
    • Related Rates
      • 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
        • Practice Problem
        • Practice Problem
        • Practice Problem
        • Practice Problem
        • Work Done by a Variable Force
        • Work Done by a Variable Force
        • Work Done by a Variable Force
        • Work of Lifting
      • Find the Area under a Curve
      • Pump work
        • Work Done by a Variable Force
        • Work Done by Pumping a Fluid
        • Work Done by Pumping a Fluid
      • Springs
        • Practice Problem 1
        • Practice Problem 1, 2
        • Practice Problem 2
        • Practice Problem 2
        • Work by the Force of a Spring
        • Work Done by the Force of a Spring
        • Work Done by the Force of a Spring
        • Work Done by the Force of a Spring
        • Work Done by the Force of a Spring
    • Integration Continued
    • Integration Continued
    • Integration Continued
    • Integration Continued
    • Integration Continued
      • Finding the Area under a Curve using Integration
        • Finding the Area under a Curve using Integration
    • Integration: Areas
      • Area Under
        • Practice Problems
      • Integration: Areas, between
        • Problem 1
        • Problem 2
        • Problem 3
        • Problem 4
        • Using Integration to find the Area between 2 Curves
    • Volumes
      • Disk
        • Thin Disk
        • Volume by Integration
        • Volume by Integration
        • Volume by Integration
        • Volume by Integration
        • Volumes by Integration
        • Volumes by Integration
        • Volumes by Integration
        • Volumes by Integration
        • Volumes by Integration
        • Volumes by Integration
      • 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
  • Media
  • Partial derivatives
    • Min-Max Saddle
      • Example
      • Example
      • Example
      • Example
      • Example
      • Location of a Local Minimum
    • Partial Derivatives
    • Partial Derivatives
    • Partial Derivatives
    • Partial Derivatives
    • Partial Derivatives
    • Partial Derivatives
  • Problem sessions
    • EGET 3171
    • EGET 3171
    • EGET 3171
    • EGET 3171
    • EGET 3171
  • Problem Solving
    • Practice Problems
    • Problem Solving
    • Problem Solving
    • Problem Solving
    • Problem Solving
    • Problem Solving
    • Problem Solving
    • Problem Solving
    • Problem Solving
    • Problem Solving Example

Applications of Integration

Electrical Applications of Integration

  1. Calculating charge from an equation for current.
  2. Calculating the current in an inductor.
  3. Calculating the voltage across a capacitor.
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