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Worksheets

FMath 11

Total questions: 12

Worksheet time: 24mins

Name
Class
Date
1.

Which letter best represents a bearing of   110°110\degree  ?

a)

A

b)

B

c)

C

d)

D

2.

Which letter best represents a bearing of  260°260\degree  ?

a)

A

b)

B

c)

C

d)

D

3.

 N30°EN30\degree E  is a direction represented by which letter?

a)

A

b)

B

c)

C

d)

D

4.

 S60°WS60\degree W  is a direction; as a bearing, this direction would be:

a)

 30°30\degree  

b)

 120°120\degree  

c)

 210°210\degree  

d)

 240°240\degree  

5.

 BAC=40°\angle BAC=40\degree 
What is the bearing, then, from A to B?

a)

 40°40\degree  

b)

 50°50\degree  

c)

 80°80\degree  

d)

 90°90\degree  

6.

 To find R\angle R , which of these would you need to use?

a)

SOH CAH TOA

b)

Pythagorean Theorem

c)

Sine Law

d)

Cosine Law

7.

To find side c, which equation should be used?

a)

sin105°c=sin35°7\frac{\sin105\degree}{c}=\frac{\sin35\degree}{7}

b)

sin105°35°=sin7°c\frac{\sin105\degree}{35\degree}=\frac{\sin7\degree}{c}

c)

c2=72+352(2×7×35×cos105°)c^2=7^2+35^2-\left(2\times7\times35\times\cos105\degree\right)

d)

cosc=(72+3521052)(2×7×35)\cos c=\frac{\left(7^2+35^2-105^2\right)}{\left(2\times7\times35\right)}

8.

The angle of elevation from the person's foot to the top of the flag pole is:

a)

 48°48\degree  

b)

 54°54\degree  

c)

 6°6\degree  

d)

 102°102\degree  

9.

Let's assume the building is built straight, so that ABC=90°\angle ABC=90\degree .  Which of the following methods would NOT help to find side length AC in one step?

a)

Pythagorean Theorem 

b)

 sinA=(opposite)(hypotenuse)\sin A=\frac{\left(opposite\right)}{\left(hypotenuse\right)}  

c)

 cosA=(adjacent)(hypotenuse)\cos A=\frac{\left(adjacent\right)}{\left(hypotenuse\right)}  

d)

 tanA=(opposite)(adjacent)\tan A=\frac{\left(opposite\right)}{\left(adjacent\right)}  

10.

What is the plane's angle of depression to point B?

a)

24°24\degree

b)

32°32\degree

c)

56°56\degree

d)

58°58\degree

11.

Which of the following diagrams best shows a bearing (from A to C) that is approximately 210°210\degree  ?

a)
b)
c)
d)
12.

Which formula should be used to find the missing side, x?

a)

 x2=12+22(2×1×2×cos54°)x^2=1^2+2^2-\left(2\times1\times2\times\cos54\degree\right) 

b)

 sin54°x=sin1°2\frac{\sin54\degree}{x}=\frac{\sin1\degree}{2} 

c)

 cosX=(12+2254°2)(2×1×2)\cos X=\frac{\left(1^2+2^2-54\degree^2\right)}{\left(2\times1\times2\right)} 

d)

 x2=12+22  x^2=1^2+2^{2\ }\