Right Triangle Trig Jeopardy!

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Transcript Right Triangle Trig Jeopardy!

Integrated Algebra
2 or 3 Players
The first player chooses the question by clicking on it. The first
player to answer correctly gets the points. Make sure to keep
track of points earned. You will need to use your graphing
calculator.
Identify
the
Function
Whose
Side Are
You On?
What’s
Your
Angle?
Pythagorean
Theorem
Trig
Potpourri
100
100
100
100
300
200
200
200
200
300
300
300
300
300
300
400
400
400
400
300
500
500
500
500
300
Trig Potpourri 300
If sin(B)=0.5, find the value of B in degrees.
a. 60
b. 30
c. 0.008
d. 87
Trig Potpourri 300
Determine the height, x, of the building to the
nearest foot.
a. 106ft
b. 116ft
c. 536ft
d. 117ft
Trig Potpourri 300
A person standing on level ground is 2,000 feet away
from the foot of a 420-foot-tall building, as shown in
the accompanying diagram. To the nearest degree,
what is the value of x?
a. 12
b. 2
c. 0
d. 78
Trig Potpourri 300
What is cos(A) in fraction form?
a.
15
8
b.
8
17
c.
15
17
d.
8
15
Trig Potpourri 300
Tanya runs diagonally across a rectangular field that has a
length of 40 yards and a width of 30 yards, as shown in the
diagram below. How far does she run to the nearest yard?
a. 70yds
b. 50yds
c. 2500yds
d. 500yds
Identify the Function 100
Which trigonometric function could be used to find the length
of side PQ?
a. cos
c. arccos
b. arcsin
d. sin
Identify the Function 200
Which trigonometric function could be used to find the
measure of angle x ?
a. sin
b. tan
c. arccos
d. arcsin
Identify the Function 300
In right triangle XZY, which trigonometric function could be
used to find the measure of angle x?
a. arcsin
b. cos
c. tan
d. arctan
Identify the Function 400
Which is the correct equation needed to find the value
of x?
20
x


cos
55

cos
55

a.
b.
x
20
c.
sin 55 
20
x
d.
sin 55 
x
20
Identify the Function 500
In triangle MTC, with right angle T, MC=85cm,
CT=84cm, and TM = 13 cm. Which ratio represents
the sine of C?
a.
13
85
b.
c.
84
85
d.
13
84
84
13
Whose Side are You On? 100
Find the value of x to the nearest
whole number.
a. 11
b. 24
c. 5
d. 1
Whose Side are You On? 200
Find the value of x.
a. 5in
b. 25in
c. 6in
d. 26in
Whose Side are You On? 300
Find the length of the kite string.
a. 30ft
b. 65ft
c. 78ft
d. 32ft
Whose Side are You On? 400
A 30 foot long ramp is leaning against a wall at a
construction site. If the ramp forms an angle of 32°
with the ground, how high above the ground, to the
nearest tenth, is the top of the ramp?
a. 56.6ft
b. 15.8ft
c. 25.4ft
d. 15.9ft
Whose Side are You On? 500
a. 52ft
b. 48ft
c. 57ft
d. 43ft
What’s Your Angle? 100
Find the value of x to the
nearest degree.
a. 33
b. 56
c. 40
d. 14
What’s Your Angle? 200
Find the value of x in degrees.
a. 39
b. 51
c. 9
d. 52
What’s Your Angle? 300
In the accompanying diagram, the base of a 15-foot
ladder rests on the ground 4 feet from a 6-foot fence.
If the ladder touches the top of the fence and the
side of a building, what angle, to the nearest
degree, does the ladder make with the ground?
a. 34
b. 56
c. 24
d. 42
What’s Your Angle? 400
Ron and Francine are building a ramp for performing
skateboard stunts, as shown in the accompanying
diagram. The ramp is 7 feet long and 3 feet high.
What is the measure of the angle, x, that the ramp
makes with the ground, to the nearest tenth of a
degree?
a. 0.04
b. 23.2
c. 64.6
d. 25.4
What’s Your Angle? 500
The accompanying diagram shows a flagpole that stands on level
ground. Two cables, r and s, are attached to the pole at a point 16
feet above the ground. The combined length of the two cables is 50
feet. If cable r is attached to the ground 12 feet from the base of the
pole, what is the measure of the angle, x, to the nearest degree, that
cable s makes with the ground?
a. 58
b. 32
c. 37
d. 53
Pythagorean Theorem 100
Find the length of the missing side, x. Round to the
nearest tenth.
a.a
a. 19.70
b. 19.6
c. 19.69
d. 19.7
Pythagorean Theorem 200
Find the length of the missing side, x. Round to the
nearest hundredth.
a. 15.7
b. 15.66
c. 15.65
d. 16
Pythagorean Theorem 300
The NuFone Communications Company must run a telephone
line between two poles at opposite ends of a lake, as shown in
the accompanying diagram. The length and width of the lake
are 75 feet and 30 feet, respectively. What is the distance
between the two poles, to the nearest foot?
a. 80ft
b. 68ft
c. 81ft
d. 69ft
Pythagorean Theorem 400
A cable 20 feet long connects the top of a flagpole to
a point on the ground that is 16 feet from the base of
the pole. How tall is the flagpole to the nearest foot?
a. 8 ft
b. 12 ft
c. 10ft
d. 26ft
Pythagorean Theorem 500
Which set of numbers could be the lengths of the
sides of a right triangle?
a. {10,24,26}
b. {3,4,6}
c. {12,16,30}
d. {4,7,8}
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Identify the Function 100
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Identify the Function 200
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Identify the Function 300
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Identify the Function 400
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Identify the Function 500
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Whose Side are You On? 100
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Whose Side are You On? 200
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Whose Side are You On? 300
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Whose Side are You On? 400
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Whose Side are You On? 500
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What’s Your Angle? 100
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What’s Your Angle? 200
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What’s Your Angle? 300
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What’s Your Angle? 400
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What’s Your Angle? 500
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Pythagorean Theorem 100
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Pythagorean Theorem 200
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Pythagorean Theorem 300
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Pythagorean Theorem 400
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Pythagorean Theorem 500
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Trig Potpourri 300
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Trig Potpourri 300
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Trig Potpourri 300
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Trig Potpourri 300
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Trig Potpourri 300
Correct!
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