Entry-Level Assessment
Multiple Choice
Read each question. Then write the letter of the correct answer on your paper.
- Let A = {1, 2, 3, 4} be a set in the universe U = {1, 2, 3, 4, 5, 6, 7, 8}. What is the complement of A?
- {2, 3}
- {5, 6, 7, 8}
- {1, 2, 3, 4}
- {2, 3, 7, 8}
- Solve
x
2
+
2
x
−
3
=
0
x squared , plus 2 x minus 3 equals 0 by factoring.
-
x
=
−
3
x equals negative 3 and
x
=
1
x equals 1
-
x
=
−
1
x equals negative 1 and
x
=
3
x equals 3
-
x
=
0
x equals 0
-
x
=
−
3
x equals negative 3 and
x
=
0
x equals 0
- Simplify
3
a
2
b
3
−
12
a
4
b
3
+
6
a
4
b
2
3
a
2
b
.
fraction 3 , eh squared , b cubed , minus 12 , eh to the fourth , b cubed , plus 6 , eh to the fourth , b squared , over 3 , eh squared , b end fraction . .
-
b
2
−
4
a
2
b
2
+
2
a
2
b
b squared , minus , 4 eh squared . b squared , plus , 2 eh squared , b
-
a
2
b
−
4
a
2
b
2
+
2
a
2
b
eh squared , b , minus , 4 eh squared . b squared , plus , 2 eh squared , b
-
3
b
2
−
12
a
2
b
+
6
b
2
3 b squared , minus , 12 eh squared , b plus , 6 b squared
-
3
a
b
2
−
4
a
2
b
+
2
a
b
2
3 eh , b squared , minus , 4 eh squared , b plus . 2 eh b squared
- Which relation is not a function?
- {(1,
−
5
negative 5 ), (2, 4), (1,
−
4
negative 4 )}
- {(1,
−
5
negative 5 ), (2, 4), (3,
−
3
negative 3 )}
- {(1,
−
5
negative 5 ), (2, 4), (3, 2)}
- {(1,
−
5
negative 5 ), (2, 4), (3,
−
4
negative 4 )}
-
In the diagram, m and n are parallel.
What is the value of x?
- 36
- 60
- 120
- 144
- Solve
2
(
1
−
2
w
)
=
4
w
+
18
.
2 open 1 minus 2 w close equals 4 w plus 18 .
-
−
4
negative 4
-
−
2
negative 2
- 8
- 16
- Which of the following lines is perpendicular to the line 3x + y = 2?
-
y
=
3
x
+
4
y equals 3 x plus 4
-
y
=
1
3
x
−
2
y equals , 1 third , x minus 2
-
y
=
−
3
x
+
3
y equals negative 3 x plus 3
-
y
=
−
1
3
x
+
1
y equals negative , 1 third , x plus 1
- If y = 1, then
(
x
+
5
)
·
y
=
x
+
5
.
open x plus 5 close middle dot y equals x plus 5 . Which property supports this statement?
- Inverse Property of Multiplication
- Identity Property of Multiplication
- Associative Property of Addition
- Commutative Property of Addition
-
Which inequality does the graph represent?
-
y
<
2
x
−
4
y less than , 2 x minus 4
-
y
>
−
4
x
+
2
y greater than , minus 4 x plus 2
-
y
>
2
x
−
4
y greater than , 2 x minus 4
-
y
<
−
4
x
+
2
y less than , minus 4 x plus 2
- The area of a trapezoid is
A
=
1
2
h
(
b
1
+
b
2
)
.
eh equals , 1 half , h . open . b sub 1 , plus , b sub 2 . close . . Solve for
b
1
.
b sub 1 , .
-
b
1
=
2
A
−
b
2
h
b sub 1 , equals . fraction 2 eh minus , b sub 2 , over h end fraction
-
b
1
=
2
A
−
h
b
2
b sub 1 , equals . fraction 2 eh minus h , over b sub 2 end fraction
-
b
1
=
2
A
h
−
b
2
b sub 1 , equals , fraction 2 eh , over h end fraction , minus , b sub 2
-
b
1
=
2
A
−
b
2
b sub 1 , equals 2 eh minus , b sub 2