'Inverse properties' diaporamas de présentation

Properties of Real Numbers

Properties of Real Numbers. SOL 7.16. Vocabulary. Addend : a number that is added to another . Sum : The answer to an addition problem. Factor : a number that is being multiplied . Product : The answer to a multiplication problem . Difference : The answer to a subtraction problem .

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Logarithmic Functions & Graphs, Lesson 3.2, page 388

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Precalculus

Precalculus. Exponential & Logarithmic Functions. Exponential Functions. The exponential function f with base a is defined as f(x) = a x . where a > 0, a ? 1, and x is any real number. For a > 1, the graph of y = a x is ___________ over its domain.

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Sec. 5.8 Inverse Trig Functions and Differentiation

Sec. 5.8 Inverse Trig Functions and Differentiation. By Dr. Julia Arnold. Since a function must pass the horizontal line test to have an inverse function, the trig functions, being periodic, have to have their domains restricted in order to pass the horizontal line test.

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Inverse Trig Functions and Differentiation

Inverse Trig Functions and Differentiation. By Dr. Julia Arnold. Since a function must pass the horizontal line test to have an inverse function, the trig functions, being periodic, have to have their domains restricted in order to pass the horizontal line test.

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Chapter 5 Exponential and Logarithmic Functions

Chapter 5 Exponential and Logarithmic Functions. Logarithmic Functions and Models. 5.4. Evaluate the common logarithmic function Evaluate logarithms with other bases Solve basic exponential and logarithmic equations Solve general exponential and logarithmic equations

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Evaluate Logarithms

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Section 4

Chapter 1. Section 4. Properties of Real Numbers. Use the distributive property. Use the identity properties. Use the inverse properties. Use the commutative and associative properties. Use the multiplication property of 0. 1.4. Use the distributive property. Objective 1. Slide 1.4- 3.

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Other Properties of Real Numbers

Other Properties of Real Numbers. Identity Properties. Identity properties tell us how we can add or multiply and get an answer that is identical to the number we started with. Identity Property of Addition.

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Functions and Logarithms

Functions and Logarithms. One-to-One Functions. A function f(x) is one-to-one if f(a) ? f(b) whenever a ? b. Must pass horizontal line test. Not one-to-one. One-to-one. Inverses. If a function is one-to-one, then it has an inverse. Notation: f -1 (x) IMPORTANT:. Inverses.

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Functions and Logarithms

Functions and Logarithms. One-to-One Functions. A function f(x) is one-to-one if f(a) ? f(b) whenever a ? b. Must pass horizontal line test. Not one-to-one. One-to-one. Inverses. If a function is one-to-one, then it has an inverse. Notation: f -1 (x) IMPORTANT:. Inverses.

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Repeating Decimals

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Properties of Algebra

Properties of Algebra. By: Julia Damman. Commutative properties!. Commutative addition properties means that changing the order of the numbers does not change the sum.-example:8+6=6+8!

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Properties

Properties. Commutative Property. Allows you to add or multiply in any order. Example: 8 + 3 = 11 3 + 8 = 11 4 x 6 = 24 6 x 4 = 24 Does NOT apply to subtraction or division. Associative Property.

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Chapter 4: Lesson 4.7 Inverse Trig Functions

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EXAMPLE 5

log. log. log. a. b. 25 x. 10 log 4. 5. 5. 5. 4. a. 10 log 4. =. b. log x. = x. b. (. ). log. 25 x. b. =. 5 2. x. 5. 5 2 x. =. 2 x. =. b x. log. = x. b. EXAMPLE 5. Use inverse properties. Simplify the expression. SOLUTION.

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