Business Calculus Demystified
1st EditionISBN10: 0071451579
ISBN13: 9780071451574
Copyright: 2006
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The estimated amount of time this product will be on the market is based on a number of factors, including faculty input to instructional design and the prior revision cycle and updates to academic research-which typically results in a revision cycle ranging from every two to four years for this product. Pricing subject to change at any time.
The estimated amount of time this product will be on the market is based on a number of factors, including faculty input to instructional design and the prior revision cycle and updates to academic research-which typically results in a revision cycle ranging from every two to four years for this product. Pricing subject to change at any time.
Program Details
Chapter 1: Algebra Review
The slope and equation of a line
Finding x-intercepts
Solving equations
Quadratic functions
The vertex
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Finding x-intercepts
Solving equations
Quadratic functions
The vertex
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Quadratic functions
The vertex
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Chapter 1: Algebra Review
The slope and equation of a line
Finding x-intercepts
Solving equations
Quadratic functions
The vertex
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Finding x-intercepts
Solving equations
Quadratic functions
The vertex
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Quadratic functions
The vertex
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
The maximum/minimum value of a quadratic function
Increasing/decreasing intervals
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Some important exponent properties
Chapter 2: Average rate of change
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Limits
Chapter 3: Definition of derivative
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Properties of the derivative
Instantaneous rates of change
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
The tangent line
- The Power Rule
- The Product Rule
- The Quotient Rule
- The Chain Rule
Layering different formulas
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Chapter 5: Applications
- Optimizing functions
- Maximizing revenue and profit, minimizing cost, and other optimizing problems
Chapter 6: The second derivative
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Concavity
Another method for optimizing functions
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Chapter 7: Implicit differentiation
Chapter 8: Rational functions
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Limits and asymptotes
Chapter 9: Using calculus to sketch graphs
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Graphs of polynomial functions
Chapter 10: Exponents and Logarithm functions
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
Using log properties to simplify differentiation
Chapter 11: Integration
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
- The antiderivative
- Integration formulas
- The area under the curve
- More integration formulas
- Integration techniques
Chapter 12: Applications of the integral
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