Algebra - Mixed Practice (Up to Polynomial Manipulation)
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Algebra - Mixed Practice (Up to Polynomial Manipulation)
In this set of worksheets, we cover material from pre-algebra up to manipulation of polynomials (adding, subtracting, and multiplying).
Also included is practice with fractions, positives and negatives, nested parentheses, writing expressions, and solving equations.
Scroll down for a listing of all worksheet sets in this series.
Worksheet 4.1
- Positives and Negatives, with variables
- Fraction manipulation, with variables
- Writing expressions
- Adding and subtracting polynomials
Worksheet 4.2
- Simplifying expressions with nested parentheses
- Solving equations
- Adding and subtracting polynomials (including fractional coefficients)
- Multiplying polynomials
Worksheet Sets in this Series
Worksheets for this section are below the index. Click the "Overview" link to get a more detailed view of the entire series.
- Mixed Practice Overview
- Mixed Practice #1 - Pre-Algebra
- Mixed Practice #2 - Algebraic Expressions
- Mixed Practice #3 - Linear Equations
- Mixed Practice #4 - Polynomial Manipulation
- Mixed Practice #5 - Factoring
- Mixed Practice #6 - Quadratic Equations
- Mixed Practice #7 - Rational Expressions
- Mixed Practice #8 - Systems of Equations
- Mixed Practice #9 - Radical Expressions
Lesson by Mr. Twitchell
Handouts/Worksheets
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Mixed Practice 4.1
- 3x + (-2x) - (5x) - (-2x) =
- -2y - 3y + (-y) - (-4y) =
- 5z + (-3z) - (2z) =
- 11w - (-10w) + (-12w) =
- x +13x =52
- y -34y =12
- -z -25z =35
- w - (-17w) =15
Write an expression and simplify
- Seven less than a number
- The sum of a number and that number decreased by three
- The difference between a number and two less than that number
- Five less than a number, increased by four more than that number
- Twice the cost of three apples and two oranges
Perform the operation; write your answer in descending order
- Add 5x + 2x2 + 3 and 5x2 - 2x + 5
- Add -3y - 7 + 2y2 and -4y2 + 1
- Add 1 + 12y3 and 5y2 - 2y
- Subtract 3x + 10 from 5x5 - 2x + 20
- Subtract x2 - x + 1 from x2 + x - 1
- Subtract -3x - 5x2 from 10x + 1
- Subtract 2x2 + 1 from 3x2 + 3x + 3
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Mixed Practice 4.1: Answer Key
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Mixed Practice 4.2
- 3x - 2[x - 5(1 + x)] =
- 10 + (-3)[x - 4(x + (-1))] + 2x =
- 12x + 3(5 - y) + 2[2x + 3y - (x + y)] =
- 2(x + y) - 2(x - y) + 4(y - x) =
Solve the equations
- 3x + 2 = 20
- 2x - 7 = x + 24
- 2(x + 1) = 3(x - 10)
- 2 - (x - 2) = 20
- (x - 12) = 1513
- 3[x + 2(x - 5)] = 87
Perform the operation; write your answer in descending order
- Add + 3x and 7 - 2x2103
- Add 1 + x - x2 and 2 -12x + x223
- Subtract x + 1 from x3 + x + x2 + 1
- Subtract -110x from15x2 +13+25x110
- (x + 1)(x - 1) =
- (2x + 1)(x2 + x) =
- (x + 1)(x2 - x + 1) =
- (5x - 7)2 =
- (x + 1)(x + 1)(x + 1) =
- (x - 2)(x - 2)(x - 2) =
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Mixed Practice 4.2: Answer Key
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