MATH Basic Algebra I  - Unit 9: Mid-Semester Review

Expressions, Variables, and Properties (Unit 01)


1) Simplify using the Order of Operations. 

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2)

Simplify using the Order of Operations.
 
Hint:  Start with the inner most parenthesis.


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3)

Evaluate the given problem for a = 5, b = 3, and c = 4.


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4)

In the expression, 5x + 3y – 10, what is the coefficient of x and what is the constant term?


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5)

Translate the following phrase into an algebraic expression:  five less than twice x.

Hint:  The phrase “less than” changes the order they are written. 

Example:  6 less than y would be written y – 6


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6)

Name the property that is illustrated. 


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7)

Which set of numbers are closed under addition?


Expressions, Equations, and Inequalities (Unit 02)


8)

Simplify by collecting like terms: 4xy + 3x + 4y + xy


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9)

Apply the distributive property and collect like terms:  w + 8w + 4(w + 8) 


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10)

Apply the distributive property and collect like terms:   5(3m – 2n) –2(m – 2n


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11)

Solve for y:  15 = y – 7 


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12)

Solve for x: 4x = 420


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13)

In solving the following literal equation for x, what would be the first step?


Integers and Equations (Unit 03)


14)

Calculate:  –27 + (–32) – 61


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15)

Simplify. 


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16)

In attempt to satisfy customers, a local cable company decided to charge a monthly fee of $25, and then an additional fee of $5.24 per channel (x) that each customer wants to view.  Which expression would represent this plan?


17)

Solve for p:  6p – 9 = 33 


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18)

Solve for x:  5x + 3(x + 6) = 66 


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19)

It is time for “Back to School” shopping.  Mary purchases 2 pens at $1.19 each and 5 folders.  The purchase totals $3.03.  Which equation can be used to find the cost of one folder?


Inequalities and Measurement (Unit 04)

In the following problems, solve each inequality.  Remember:  When multiplying or dividing by a negative number, reverse the direction of the inequality sign.


20)

Solve the inequality.


21)

Solve the inequality.


22)

Solve the inequality, and then choose the correct graph for the solution.


23)

Describe the graph (on a number line) of the solution to the following inequality:


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Rational Numbers and Exponents (Unit 05)


24)

Find the product. 


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25)

Solve for b


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26)

Solve for r:  2.3 – 7r = –25.7


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27)

Simplify using the laws of exponents. 


Polynomials (Unit 06)


28)

Which statement is true about the polynomial?


29)

What is the degree of the polynomial?


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30)

What is the degree of the polynomial?


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31)

Which polynomial is in descending order in terms of x


32)

Find the sum of the polynomials.


33)

Find the difference of the polynomials.


Linear Functions (Unit 07)


34)

What is the domain?  What is the range?  Is the relation a function?


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35)

Determine the slope of the line that passes through the given points. 


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36)

Which of the statements below best describe the slope of a line?


37)

Describe the slope of a horizontal line and give an example of an equation of a horizontal line. 


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38)

Describe the slope of a vertical line and give an example of an equation of a vertical line.


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Writing Equations of Lines (Unit 08)

For the following problems, write the equation of the line that satisfies each condition.


39)

State the equation for the line described below. 

Hint : y = mx + b


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40)

State the equation of the line that passes through the points (–7, 5) and (–12, 4).


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