AnswersAFC ASVAB Math B S2Surface Area of Prisms

Surface Area of Prisms Answers

16 verified answers1 views
3

Carmen found m∠1 this way:

Answer not available
5

Which streets are parallel? Check all that apply.c || dc || ec || fd || ed || fe || f

A
c || d
B
c || e
C
c || f
D
d || e
E
d || f
F
e || f
6

m <1= ✔ 485973132°

A
✔ 48
B
59
C
73
D
132
7

What is the value of x?

A
x = 5
B
x = 9
C
x = 13
D
x = 16
9

Which streets are parallel? Check all that apply.

A
c || d
B
c || e
C
c || f
D
d || e
E
d || f
F
e || f
11

Carmen is planning rail lines for a new train station. Help her find m1. Explain how you found that solution.

Answer:

Angle 2 and the angle labeled 17° are supplementary angles because they form a linear pair, so m∠2 + 17° = 180°, which means m∠2 = 163°. Since the rail lines are parallel, ∠1 and ∠2 are alternate interior angles, which are congruent. Therefore, m∠1 = m∠2 = 163°.

13

Why?It is adjacent to the 48-degree angle.It is an alternate exterior angle to the 48-degree angle.✔ It corresponds to the 48-degree angle.It is supplementary to the 48-degree angle.

A
It is adjacent to the 48-degree angle.
B
It is an alternate exterior angle to the 48-degree angle.
C
✔ It corresponds to the 48-degree angle.
D
It is supplementary to the 48-degree angle.
14

Why?It is adjacent to the 48-degree angle.It is an alternate exterior angle to the 48-degree angle.✔ It corresponds to the 48-degree angle.It is supplementary to the 48-degree angle.

A
It is adjacent to the 48-degree angle.
B
It is an alternate exterior angle to the 48-degree angle.
C
It corresponds to the 48-degree angle.
D
It is supplementary to the 48-degree angle.
15

Check all that you included in your response.

A
2 and the angle marked 17º are supplementary angles.
Option A
B
m2 + 17º = 180º
Option B
C
m2 = 163º
Option C
D
1 and 2 are alternate interior angles of parallel lines.
Option D
E
m 1 = m 2
Option E
F
m1 = 163º
Option F
16

Check all that you included in your response.

A
When parallel lines are cut by a transversal, alternate exterior angles are congruent.
B
Set the expressions equal to each other to solve for x.
C
Substitute the value of x back into either expression to solve for the angle measure.

Did you find these answers helpful?