
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.
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
About the Author
Rhonda Huettenmueller
McGraw-Hill authors represent the leading experts in their fields and are dedicated to improving the lives, careers, and interests of readers worldwide
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
About the Author
Rhonda Huettenmueller
McGraw-Hill authors represent the leading experts in their fields and are dedicated to improving the lives, careers, and interests of readers worldwide
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