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WorksheetsMathematics Quiz
Total questions: 65
Worksheet time: 1hrs 21mins
It has integers as its square roots.
Perfect square
Rational Number
Perfect Cube
Real Number
It is any number that can be written as a ratio of two integers.
Perfect square
Rational Number
Perfect Cube
Real Number
It is a decimal in which one or more digits repeat infinitely.
Repeating Decimal
Terminating Decimal
Decimal Fraction
Decimal Place Value
It is the set of rational and irrational numbers.
Imaginary Numbers
Real Numbers
Counting Numbers
Number Theory
It is a method of writing very large or very small numbers by using powers of 10.
Decimal Number
Scientific Notation
Percentage
Ratio
What is the value of x.
x2 = 225
14
16
17
15
Estimate the value of square root of 42.
Between 2 and 3
Between 3 and 4
Between 6 and 7
Between 10 and 12
Which of the following best describes an irrational number.
The circumference of a flying pan with a diameter of 3.5 inches.
The number of people wearing glasses in a room
The number of people without ID
The number of seconds remaining when a song is playing, displayed as a negative number.
Which of the following is NOT a way how to read the given exponent. 32
Three to the second power
Three raised to second power
Three raised to two times
It is the process of expressing an algebraic expression as a product of two or more algebraic expressions.
Factoring
Special Product
Synthetic Division
Expansion
All irrational numbers are real numbers
True
False
Real numbers can be used to represent real-world quantities.
True
False
An exponent is a number written on the upper left corner of another number called base.
True
False
An exponent tells how many times the base will be used as a factor.
True
False
A power raised by another power, we multiply the exponents.
True
False
Any number raised to Zero except zero is equal to one.
True
False
Any number raised by a negative power, we get the reciprocal and keep a positive exponent
True
False
To factorize algebraic expressions, we will need to identify the common factors.
True
False
A polynomial is said to be factored completely when it is written as a product of its prime factors.
True
False
Convert to a decimal: 6/25
.24
Convert to a decimal: 15/100
.15
.2
Convert to a decimal 12/20
.6
1 95
1.5
1.5
1.5
1.55
Convert the fraction to a decimal: 118
.16
.72
.16
.72
Convert the following decimal into a fraction.
1/10
1/11
1/12
1/13
Convert the following decimal into a fraction.
0.364/9
4/11
4/13
3/13
(f−3g5h8)−3
f9g5h8
f−6g2h5
f6g2h5
g15h24g9
(y63x4)5
y3015x20
y63x20
y30243x20
y11243x9
x2x3⋅x4
x2x7
x101
x5
x−5
x−95x−4
5x5
5x−13
x55
5x51
x2x5
x3
x10
x3
x31
(7y4)2
(5ab2)2
Factor by grouping:
x3−4x2−4x+16
(x+4)(x+2)
(x−4)(x2−4)
(x+4)(x2−4)
(x−4)(x−2)
3v2 - 4v - 7
3a2 + 4a + 1
2m² + 3m - 9
Factor x2 − 100
(x + 50)(x − 50)
(x + 10)(x − 10)
(x + 4)(x − 25)
(x − 10)2
Factor 4x2 − 1
(x − 1)(x +1)
(2x − 1)2
(2x + 1)(2x − 1)
(2x + 1)2
Factor:
p2−12p+32
Factor:
y2+y−30
Factor:
s2−17s−60
Factor:
u2−7u+12
x2 - 15x + 50
x² - 4x + 24
k2 -2k - 24
x2 + 9x - 36
x2 -16x + 48
n2 + 5n - 6
Factor: x2 + 24x + 144
(x + 12)2
(x + 9)2
(x + 15)2
(x + 13)2
Factor: x2 - 30x + 225
(x + 15)2
(x - 15)2
(x + 25)2
(x - 25)2
Factor completely
y2−12y+36
(y−6)2
(y+6)2
(y−36)2
Cannot be factored further
Factor completely
a2+8a+16
(a+4)2
(a−4)2
(a+16)2
Cannot be factored further
Factor:
10a4 + 16a + 10a2
2a(5a3 + 8 + 5a)
2a4(5a + 8a2 + 5a3)
2a4(10 + 16a + 40a2)
3a3(5 + 8a + a2)
4n2-17n-15
2m² + 3m - 9
Factor Completely x2−25
(x−5)(x+5)
(x−25)(x+25)
PRIME
x(x−25)
Factor 49n2−25
(3n+5)(3n−5)
(7n+5)(7n−5)
(5n+7)(5n−7)
Factor 4x2−9
(4x−9)(4x+9)
(2x−3)(2x+3)
2x−3
(2x−4.5)(2x+4.5)
Factor 3x2 + 6x + 4x + 8
(x+2)(3x+4)
(x -2)(4x+ 3)
(x+2)(3x - 4)
(x+2)(2x+3)
