Answers230CR GeometryArea and Perimeter of Triangles

Area and Perimeter of Triangles Answers

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Trigonometric area formula: Area =

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A
10.3 square units
B
18.0 square units
C
20.0 square units
D
20.6 square units
2
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Lian is making a banner for the school gym. She cut three pieces of fabric into congruent isosceles triangles, as shown.Trigonometric area formula: Area =

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A
139 square inches
B
172 square inches
C
417 square inches
D
515 square inches
3

Heron’s formula: Area =

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A
17.75 square units
B
81.33 square units
C
372.71 square units
D
957.74 square units
4

Trigonometric area formula: Area =

Question illustration
A
29 units
B
30 units
C
41 units
D
60 units
5

Which expressions represent the area of triangle ABC? Select three options.

A
a c sine (60 degrees)
Option A
B
One-half b c sine (60 degrees)
Option B
C
One-half a squared sine (60 degrees)
Option C
D
StartFraction a squared b sine (60 degrees) Over 2 EndFraction
Option D
E
StartFraction a b sine (60 degrees) Over 2 EndFraction
Option E
6

The perimeter of triangle XYZ is 24 units.

Question illustration
A
14.7 square units
B
14.9 square units
C
15.0 square units
D
15.3 square units
7

What is the area of triangle ABC? Round to the nearest tenth of a square unit.

Question illustration
A
54.9 square units
B
58.8 square units
C
61.8 square units
D
64.1 square units
8

Trigonometric area formula: Area =

Question illustration
A
3.9 square units
B
8.4 square units
C
11.8 square units
D
17.7 square units
9

A spinner for a board game consists of a cardboard circle with two plastic arrows anchored to its center. The arrows are congruent isosceles triangles connected at their bases, as shown.Heron’s formula: Area =

Question illustration
A
3.9 square centimeters
B
6.7 square centimeters
C
7.7 square centimeters
D
13.4 square centimeters
10

Lila made a triangular flag to cheer on her favorite sports team. The perimeter of the flag is 20 inches.Heron’s formula: Area =

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A
15 square inches
B
76 square inches
C
186 square inches
D
215 square inches
15

Question text not available

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c
cos−1 = x
Option c
c
cos−1 = x
Option c
s
sin−1 = x
Option s
s
sin−1 = x
Option s
18

The equation can be used to find the length of .

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3
3.0 cm.
9
9.8 cm.
1
10.5 cm.
1
12.8 cm.
19

Question text not available

Question illustration
A
Option
Option A
B
Option
Option B
C
Option
Option C
D
Option
Option D

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