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WorksheetsHGEO 9.1 - 9.3
Total questions: 46
Worksheet time: 2hrs 38mins
a = 9 b = 40
b = 35 c = 37
6 mi, 14 mi, 17 mi
7 in, 11 in, 13 in
In this isosceles triangle, what is the length of x?
8√2
28
16
8
Which is the length of v in this 30-60-90 triangle?
43
4
8
42
What is the length of the short leg of this 30-60-90 triangle?
6
36
3
26
In this 30-60-90 triangle, what is the length of the hypotenuse?
4√2
4√3
4
8
In this 30-60-90 triangle, what is the length of the long leg?
6√2
3√3
12
6√3
What is x in this 30-60-90 triangle?
x = 6
x = 3√2
x = 3√3
x = 3√3
What is a in this 30-60-90 triangle?
a = 7√3
a = 7√2
a = 14
a = 14√3
What is the length of x in this picture?
45
5√2
90
5
What is the length of y in this 45-45-90 triangle?
4√2
4
8
4√3
What is y in this 30-60-90 triangle?
y=6
y=32
y=33
y=33
What is b in this 30-60-90 triangle?
b=3.5√3
b = 3.5
b = 7
b = 7√3
What is the measure of side b?
5
10√2
210
10√3
What is the length of x in this triangle?
14
73
3.5
314
What is the length of y in this triangle?
14
73
3.5
37
Find the geometric mean of 12 and 22. Simplify radical if needed.
6 66
26 4
2 66
Using attributes of similar right triangles, find value of x:
x = 13.3
x = 4.8
x = 10
Using the values provided and the attritubes of right triangles, find the value of x
30
40
24^2
768
Find the length of AB.
36
18
6
12
The accompanying diagram shows a 24-foot ladder leaning against a building. A steel brace extends from the ladder to the point where the building meets the ground. The brace forms a right angle with the ladder.If the steel brace is connected to the ladder at a point that is 10 feet from the foot of the ladder, which equation can be used to find the length, x, of the steel brace?
x10=14x
x10=24x
102+x2=142
102+x2=242
In right triangle ABC below, CD is the altitude to hypotenuse AB. If CD=6 and the ratio of AD to AB is 1:5, determine and state the length of BD.
2.68
7.2
14.4
3.1
How far is it across the lake?
4
6
9
12
In the accompanying diagram, triangle ABC is a right triangle and CD is the altitude to hypotenuse AB. If AD=4 and DB=16 find the length of CD.
0
64
8
32
In right triangle ABC, altitude CD is drawn to hypotenuse AB. Find the length of BC.
80
40
0
8.9
Find the length of the altitude of triangle PQR.
6.9
48
24
0
xa=bx Find the geometric mean of 5 and 8.
4
10
2√10
4√10
xa=bx What is the value of x?
48
12
37
9
