

Chapter 1 Test Review
Presentation
•
Mathematics
•
7th - 9th Grade
•
Medium
Stephanie Ucci
Used 5+ times
FREE Resource
14 Slides • 29 Questions
1
Chapter 1 Test Review

2
1-1 Variables and Expressions
Word phrases or numeric expressions can be used
Switch words: more than, less than, greater than. When you see a switch word, you switch the order.
Examples: 3 more than twice a number x= 3+2x
The quotient of 6 and a number= 6/n
The product of 4 and a number = 4x
The difference of 8 and a number c= 8-c
3
Multiple Choice
What word phrase can be used to represent the algebraic expression n/7?
The product of a number and 7
The quotient of a number and 7
The difference of a number and 7
The sum of a number and 7
4
Multiple Choice
What expression represents the product of 5 and the sum of a number and 11
5(2+x)
5(11)
5(n + 11)
5n + 11
5
1-2 Order of Operations
We follow the order of operations when solving expressions.
PEM/D A/S Parentheses, Exponents, Multiplication or Division, Addition or Subtraction
Exponents: 42 the 4 is the base, the 2 is the exponent, the two tells you how many times to multiply the 4 by itself
4x4= 16, so 42= 16
6
Multiple Choice
Simplify 53
125
25
15
8
7
Multiple Choice
52 −82 + 3(4−2)3
-32
6
37
12
8
Multiple Choice
Evaluate the expression for the given values of the variables.
21
12
9
75
9
1-3 Real Numbers and the Number Line
When ordering rational numbers, think of the number line
3.5, −2.1 9, −21, 5Order the numbers above from least to greatest- Answer below:
−2.1, −21, 5, 9, 3.5
10
Multiple Choice
Order the following numbers from least to greatest.
−6, 20, 5.3, −6.56−6, −6.56, 5.3, 20
−6.56, −6, 5, 20
−6.56, −6, 20,5
11
1-4 Properties of Real Numbers
Commutative Properties of Multiplication and Addition- changing the order of the numbers, remember the number "commute" example: 5+8= 8+8 or 7x5=5x7
Associative Properties of Multiplication and Addition- who you "associate with" is who you are grouped with. example: 4+ (5+7) = (4+5)+ 7 or 6x(4x2)= (6x4)x2
Identity property- the original number/variable stays the same, remember it keeps its identity. Example: 5+0=5 1xn= n
12
Multiple Choice
What property is demonstrated in the equation: 9+0 = 9
associative property of addition
commutative property of addition
identity property
associative property of multiplication
13
Multiple Choice
What property is demonstrated in the equation: 8+7=7+8
associative property of addition
commutative property of addition
identity property
associative property of multiplication
14
Multiple Choice
What property is demonstrated in the equation: a+ (b+c)= (a+c) +b
associative property of addition
commutative property of addition
identity property
associative property of multiplication
15
1-5 Adding and Subtracting Real Numbers
Song for adding integers: Same signs add and keep, different signs subtract, keep the sign of the larger number then you'll be exact.
Subtraction problems can be written as addition problems if you add a negative sign to the second number, example -3-7 is the same as -3 + (-7)= -10
16
Integer chips website if you need practice
https://toytheater.com/two-color-counter-whiteboard/
17
Multiple Choice
Simplify: -2+ (-7)
-5
-9
7
5
18
Multiple Choice
Simplify: 36 - (-12)
-48
-12
24
48
19
Multiple Choice
Simplify: -13-7
-20
-6
6
20
20
Multiple Choice
Simplify: 5 + (-18)
23
13
-23
-13
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Multiplying and Dividing Real Numbers
Positive x Positive = Positive Pos/Pos = Pos
Negative x Negative = Positive Neg/Neg = Pos
Negative x Positive = Negative Neg/Pos= Neg
Positive x Negative = Negative Pos/Neg= Neg
22
Multiple Choice
Simplify: -6(-5)
-30
30
-11
11
23
Multiple Choice
Simplify: 32/-4
-8
8
6
-28
24
Multiple Choice
Simplify: 7(-3)
21
-21
24
20
25
Multiple Choice
Simplify: -9/-3
-3
3
6
-6
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The Distributive Property
You distribute the factor outside the parentheses to each term inside the parentheses.
Example: 5(2x-3)= 10x-15
Example -3(-4x-5)= 12x + 15
27
Distribute Property Table Method
The table method can also be used.
−3(6x +8)28
Multiple Choice
Simplify: (j+2)7
7j+2
7j+14
-7j-2
j+2
29
Multiple Choice
Simplify -8(x-3)
-8x -3
8x +24
-8x - 24
-8x + 24
30
Multiple Choice
Simplify: -2(x-1)
-2x+2
-2x-2
x-2
x+2
31
1-7 Cont. Combining Like Terms
We can combine variables to the same power and constants. See Examples Below
Examples: 2n+1 - 4n +3
Simplified Form: -2n +4
32
Multiple Choice
2x2 +9x −9x2 simplify
7x2 +9
2x2
2x
−7x2 + 9x
33
Multiple Choice
Simplify: 6(4t-3) + 6(t+3)
24t +36
24t
30t
18
34
Multiple Choice
Simplify: -(n-3)
-n+3
-n-3
n+3
n
35
1-8 Introduction to Equations
An equation is a mathematical sentence that uses an equal sign (=)
An equation is an open sentence if it contains one or more variables and may be true or false depending on the variables.
Examples: Is the equation True, False, or Open?
3y+ 6 = 5y - 8 Open because depending on the variable's value it could be true or false
16-7 = 4+5 9=9 True because both sides of the equation are equal
32/8 = 2x3 4=6 False because both sides of the equation are not equal
36
Multiple Choice
Is the equation true, false or open?
29-34= -5
true
false
open
37
Multiple Choice
Is the equation true, false or open?
85 + (-8) = 95
true
false
open
38
Multiple Choice
Is the equation true, false or open?
5x + 7 = 17
true
false
open
39
Identifying if a number is a solution to an equation
Example 1 : 18+ d = 24; 6
Substitute 6 for d, 18+6=24
6 is a solution to this equation
Example 2: 5b+1=16; 2
Substitute 2 for b, 5(2) +1 =16
10+1 =16
11=16, 2 is NOT a solution to the equation
40
Multiple Choice
Is the given number a solution to the equation?
9a+ 72 = 0; −8yes
no
41
Multiple Choice
Is the given number a solution to the equation?
2=10−4y; 2yes
no
42
Multiple Choice
Is the given number a solution to the equation?
3m=7; 28yes
no
43
You are finished!
Good luck on your test!
Chapter 1 Test Review

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