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Unit 1 Home-Rationals
Unit 1 Page 1
Unit 1 Test
Unit 2 Home-Powers
Unit 2 Page 1
Unit 2 Test
Unit 3 Home-Quads
Unit 3 Page 1
Unit 3 Test
Unit 4 Home - Fns
Unit 4 Page 1
Unit 4 Test
Unit 5 Home-2nd Deg
Unit 5 Page 1
Unit 5 Test
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RATIONAL EXPONENTS
Taking the root of a number doesn't have to be written with the square root sign. They can be written using a fraction as an exponent. The numerator of the exponent gives the power of the number and the denominator tells what root is being taken.
Demonstrations at
Rational Expressions.ppt
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Rational expressions I.ppt
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Try the quiz at
Rational Exponents
SOLVING RADICAL EQUATIONS
Isolate the radical portion of the equation (move any numbers not under the radical sign to the other side of the equal sign).
Square both sides of the equation. That gets rid of the square root sign and squares the other value.
Read the notes and try the problems at
Solving Radicals
*
COMBINING FUNCTIONS
Addition of functions can be written as f(x) + g(x) or (f + g)(x).
What this requires is addition of two mathematical sentences.
Example: f(x) = 3x + 2 and g(x) = 6x - 5 so f(x) + g(x) = (3x + 2) + (6x - 5) = 9x - 3
Try practicing at
Combining Functions
and
Adding and Subtracting Functions
*
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RATIONAL EXPONENTS
SOLVING RADICAL EQUATIONS
- Isolate the radical portion of the equation (move any numbers not under the radical sign to the other side of the equal sign).
- Square both sides of the equation. That gets rid of the square root sign and squares the other value.
- Read the notes and try the problems at Solving Radicals
*COMBINING FUNCTIONS
- Addition of functions can be written as f(x) + g(x) or (f + g)(x).
- What this requires is addition of two mathematical sentences.
- Example: f(x) = 3x + 2 and g(x) = 6x - 5 so f(x) + g(x) = (3x + 2) + (6x - 5) = 9x - 3
- Try practicing at Combining Functions and Adding and Subtracting Functions
*