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WorksheetsFall Summative Practice Test
Total questions: 200
Worksheet time: 7hrs 17mins
34
37
40
22
30
34
(13 - 1) + 4
addition
subtraction
multiplication
44 ÷ 2 X (3 -1)
muliplication X
division ÷
subtraction -
-12 ÷ 6 (-3) + 8
multiplication
addition
division
subtraction
Simplify
232
278
332
488
156
67
78
128
50- 16 x 2 ÷ (12-4)
parentheses multiplication subtraction division
parentheses multiplication division subtraction
parentheses division multiplication subtraction
parentheses subtraction multiplication division
Exceptional
Egg
Exponent
Addition ALWAYS comes before subtraction.
True
False
addition
multiplication
subtraction
exponents
5.25
5
25
15
62 −92÷4
What is the order of operations for solving this problem?
Subtract, Divide, Exponent
Exponent, Subtract, Divide
Exponent, Divide, Subtract
Pick the correct order for Order of Operations
Parentheses, Multiplication, Division, Addition, Exponents, Subtraction
Exponents, Multiplication, Division, Addition, Parentheses, Subtraction
Parentheses, Exponents, Multiplication, Division, Addition, Subtraction
Which operation would you do first in the following equation?
10 - 4 ÷ 1 x 5
Subtraction
Division
Multiplication
Addition
Which operation should you perform first in the expression
−4+33÷5
exponent
division
addition
subtraction
Who is correct?
Sallie
16÷2×8=64
Brian
16÷2×8=1
Sallie
Brian
I'm not sure
Both
When multiplying and dividing (for example, 4 x 5 / 2), how do you know which step to do first?
Always multiply
Always divide
Whichever comes first reading left to right
Whatever I feel like doing first
(2 + 7 - 1) ÷ 22
16
2
72.25
8.75
34
37
40
22
30
34
(13 - 1) + 4
addition
subtraction
multiplication
44 ÷ 2 X (3 -1)
muliplication X
division ÷
subtraction -
-12 ÷ 6 (-3) + 8
multiplication
addition
division
subtraction
Simplify
232
278
332
488
156
67
78
128
50- 16 x 2 ÷ (12-4)
parentheses multiplication subtraction division
parentheses multiplication division subtraction
parentheses division multiplication subtraction
parentheses subtraction multiplication division
Exceptional
Egg
Exponent
Addition ALWAYS comes before subtraction.
True
False
addition
multiplication
subtraction
exponents
5.25
5
25
15
62 −92÷4
What is the order of operations for solving this problem?
Subtract, Divide, Exponent
Exponent, Subtract, Divide
Exponent, Divide, Subtract
Pick the correct order for Order of Operations
Parentheses, Multiplication, Division, Addition, Exponents, Subtraction
Exponents, Multiplication, Division, Addition, Parentheses, Subtraction
Parentheses, Exponents, Multiplication, Division, Addition, Subtraction
Which operation would you do first in the following equation?
10 - 4 ÷ 1 x 5
Subtraction
Division
Multiplication
Addition
Which operation should you perform first in the expression
−4+33÷5
exponent
division
addition
subtraction
Who is correct?
Sallie
16÷2×8=64
Brian
16÷2×8=1
Sallie
Brian
I'm not sure
Both
When multiplying and dividing (for example, 4 x 5 / 2), how do you know which step to do first?
Always multiply
Always divide
Whichever comes first reading left to right
Whatever I feel like doing first
(2 + 7 - 1) ÷ 22
16
2
72.25
8.75
Rational Numbers are...?
Whole numbers and their opposites, including zero.
The counting numbers.
Perfect Square numbers.
Real Numbers that can be written as a fraction.
Check ALL boxes that are true about Rational Numbers in decimal form.
the decimal always has 10 digits
the decimal terminates
the decimal repeats in a pattern
the decimal cannot convert to a fraction
Irrational Numbers are Real Numbers that cannot be written as a (a) .
Irrational Numbers in decimal form are...
Non-terminating & Non-repeating
Non-terminating
Non-repeating
Always Terminate
Check ALL that are true: Integers are...
Irrational Numbers
Whole Numbers
Zero
Opposites of Whole Numbers
True or False? Rational Numbers are Real Numbers that can always be written as a Fraction.
True
False
Whole Numbers and Natural Numbers are the same except Whole Numbers also have a (a) ? (what number?)
The Venn diagram represents the relationships between the set of real numbers and its subsets. Which is the most specific subset that includes 7.15?
Natural
Whole
Integer
Rational
The area of a square floor is 169 square feet. What is the side length of the sqaure?
(a)
From their location in the diagram, what are two possible values for n and m?
n=−28 and m=0.75
n=−7.456 and m=18
n=9.5 and m=12.58
The tree diagram represents the relationship between the sets and subsets of rational numbers. Which of the following groups of numbers could be placed in Section 3?
4, 8, 0, −2
21, 7, 5.2, 3
11, 3100,4, 8
23, 0, 3, 81
The area of a square is 144 square centimeters. What is the side length of the square?
72 cm
12 cm
36 cm
48 cm
The tree diagram represents the relationship between the sets and subsets of rational numbers. Which of the following groups of numbers could be placed in Section 2?
16, 5, 0.5,−2
21, 0, 85, −8
−9, 2100, 121, 18
42, 6.25, −21, 4
Which Venn diagram correctly represents the relationship between rational numbers and irrational numbers?
Which Venn diagram correctly describes the relationship between Set R and Set W?
The area of a square is 64 square units. What is the side length of the square?
(a)
Which value is a perfect square?
48
24
225
125
Use the commutative property to re-write the expression
123+x+9x+9+123
(123+x)+9
Which correctly applies the associative property to the expression
(x+5)+7(5+x)+7
x+(5+7)
7+(5+x)
Which correctly represents the identity property?
x−x=0
x+3=3
x⋅1=x
Which correctly shows the inverse property?
x+−x=0
x⋅1=x
a+x=x+a
Is this the property of zero?
3−0=3
6+0=6
1−1=0
9⋅0=0
Is this a correct use of the distributive property?
5(x−8)=5x−8Yes
No
is an example of which property?
x+5=17
(2⋅3)4=2⋅3⋅4
(2⋅3)4=(3⋅2)4
a + 0 = a
a(b + c) = ab + ac
a + (-a) = 0
-18/6
-14 could be classified as all of these EXCEPT?
Integer
Real
Rational
Whole
Classify the number: 3
natural, whole, integer, rational, real
whole, integer, rational, real
natural, whole, integer, irrational, real
natural, whole, integer, rational
The set of whole numbers is closed under which operations. Select all that apply.
Addition
Subtraction
Multiplication
Division
A number that can be written in the form a/b where a and b are integers is a ________________ .
Irrational Number
Rational Number
Whole Number
Integer
Integers are closed under which operations. Select all that apply.
Addition
Subtraction
Multiplication
Division
Irrational numbers are closed under addition.
True
False
a + b = b + a
(a ⋅ b) ⋅ c = (c ⋅ b) ⋅ a
Identify the example of the
inverse property of multiplication.
5 ⋅ 51 = 1
Identify the example of the
identity property of addition.
a + a = 2a
a(b + c) = ab + ac
a + (-a) = 0
Identify this property.
54 × 45 = 1
Multiplicative Inverse
Multiplicative Identity
Commutative
Associative
Identify the example that represents the
Multiplicative Property of Zero.
-9 x 0 = 0
-9 + 9 = 0
9 - 9 = 0
9 + 0 = 9
1a = a
Identify this property.
32 + (−32)=0
Additive Identity
Additive Inverse
Multiplicative Property of 0
Multiplicative Inverse
80 + (-8) =
-15 - 3 =
-7(6) =
The sum of two positive integers will be...
Positive
Negative
Zero
When adding integer with different signs...
use the greatest absolute value to find the sum
add the numbers and the term with the greatest absolute value will determine the sign for the sum
multiplying the same signs will give you a positive product
subtract the numbers and the term with the greatest absolute value will determine the sign for the sum
Find the answer to (−24)÷(−4) .
(-6)
(-28)
6
4
What is the result of (-9) x 7?
63
(-63)
16
(-2)
What is the result of (-4) + (-5)?
9
20
(-20)
(-9)
Find the result. 7 - (-4)
11
(-11)
3
(-3)
Solve. (-22) - 44
66
22
(-66)
(-22)
-4 - (-2) ?
**Profit is money they made.
Which of these can be found in an expression?
Numbers
Operations
Equal Sign
Variables
The following expression contains how many terms?
−3x+y−2−5x
2
3
4
5
In the following expression, what are the variable terms:
2x−3+6y−1
2x
-3
6y
-1
Which of the following are coefficients in this problem?
−2−5a+1−6b2
-2
-5
1
-6
What are the constants in the following problem?
2b2+1−6a+4.2
2
1
-6
4.2
Which of the following are examples of like-terms?
3b & b
6x2 & 6x
3 & 4.5
6xy & 6x2y
Simplify this expression by combining the like-terms:
2x+7−4x
5x
−2x
−2x+7
−13x
Simplify the expression by combining like-terms:
−3y+1+9y−4
3y
6y−3
12y+3
Simplify the expression by combining like-terms:
b+3b+7
3b2+7
3b+7
4b+7
Simplify: x + 3x + 6x + x
9x
11x
2x + 9x
Can't be simplified
Simplify: 7t - 3t + t - 3t
2t
8t - 6t
14t
Can't be simplified
Simplify: 4q + 4t + 3q + t
12tq
3q + 4t
7q + 5t
Can't be simplified
Simplify: 4k + 6k - 3k + 3s - s
13k + 3s
7k + 2s
7k + 4s
Can't be simplified
Simplify: 10d - 3d + 2e + 4d
11d + 2e
17d + 2e
19de
Can't be simplified
Simplify: 8q + 3q - 6t + 2q - 4q
3qt
11q - 6t - 2q
9q -6t
Can't be simplified
Simplify: 7y2 −5y + 9y − 5y2
6y2
2y2 + 4y
12y2 + 14y
Can't be simplified
Simplify: 10w + 3d + 3w + d
13w + 4d
17wd
13w + 3d
Can't be simplified
Simplify: 12b + 4b2 - 10b
4b2 + 2b
4b2 + 22b
6b2
Can't be simplified
Simplify: 5e + 7e - 10e + 9 e
31e
21e - 10e
11e
Can't be simplified
Simplify: 7j + 3k + 10j - k
3j + 4k
17j + 2k
19jk
Can't be simplified
Simplify: m + m + m + m
4m
m4
m
Can't be simplified
Simplify: 4f2 + 3h - g + f
5f2 + 3h - g
7fhg
4f2 + 3hgf
Can't be simplified
Simplify: 23s + 23d + 4s - 4d
27s + 19d
19s + 27d
27s + 27d
Can't be simplified
Simplify: 5p + 7y + 2t - 3p + 4y
15pyt
2p + 11y + 2t
8p + 11y + 2t
Can't be simplified
How many terms are in this expression:
2x + 5 - x + 6x + 1
3 terms
4 terms
5 terms
6 terms
n -10 +9n -3=
9n - 3
9n - 3
10n + 13
10n -13
Simplify.
x - 44 + 1 - 15x
-16x - 43
-14x - 34
-14x - 43
-14x + 43
Simplify.
-24 - 13x - 18x + 24
-31x + 48
-31x
-31x - 48
-31x - 24
Simplify.
x + 40 + x - 19
-2x - 21
21
-2x + 21
2x + 21
44n - 24 - 6n
38n - 24
38n + 24
-38n - 24
-38n + 24
Simplify.
-5 - 12x + 1 - 19x
-31x - 6
31x + 6
-31x + 4
-31x - 4
22n + 15 + 1 - 23n
-2n -16
-n - 16
-n +16
2n + 16
-34x - 36 + 37 + 45x
11x - 1
11x + 1
-11x + 1
-11x - 1
10p + 36 - 2p
8p + 36
-8p + 36
12p + 36
-12p +36
-7 + 5x - 3x - 12x
10x - 7
-10x - 7
-10x + 7
10x + 7
What are the TERMS in this expression?
2n + 4g + 3 + y
(a)
What is the CONSTANT in this expression?
2n + 4g + 3 + y
(a)
What are the COEFFICIENTS in this expression?
2n + 4g + 3 + y
(a)
Use the distributive property to solve:
6(y + 4)
6y + 24
6y + 4
y + 24
6 + y + 4
Use the distributive property to solve:
5(2x - 3)
10x - 15
10x + 3
2x - 15
10x + 15
Use the distributive property to solve:
2x(3 + 6y)
6x + 12xy
6 + 12y
6x + 12
6x + 6y
Use the distributive property to solve:
3y(2x + 4y)
6xy + 12y2
6y + 12y
6xy + 4y
6xy + 12yy
4x2 - 3x + 11 -2x
4y + 8d - 2y + 3d
2x + 1 + 7x
11(9 + d)
PLAN
(P+L)*(A+N)
PA + PN + LA + LN
What did one math book say to the other?
Stop squaring at me!
Don't bother me, I've got my own problems!
What did the acorn say when it grew up?
Ge-om-e-try! (Gee, I'm a tree!)
I'm nuts about math!
What do you call friends that love math?
The coolest kids ever.
AlgeBROS.
Why do plants hate math?
Because they do not get water
Because it gives them square roots.
Because they like English
Because it gives them circles
What goes up but never comes down?
(a)
If you have one, you don't share it; if you share it, you don't have it... What is it?
(a)
