Unit-6 Trigonometry and Bearing

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Unit-6 Trigonometry and Bearing

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A. 1
C. 1/2
D. 1/4
Answer: (1/2)^2 + (sqrt 3 / 2)^2 = 1/4 + 3/4 = 1.
A. 1
C. undefined
D. sqrt 3
Answer: tan 0 = sin 0 / cos 0 = 0 / 1 = 0.
A. 060 degrees
B. 120 degrees
C. 300 degrees
D. 240 degrees
Answer: The back bearing differs by 180 degrees: 060 + 180 = 240 degrees.
A. cos theta
B. sin theta
C. tan theta
D. cot theta
Answer: csc theta = 1 / sin theta.
A. 2 pi
B. pi
C. pi/2
D. 4 pi
Answer: One complete revolution equals 2 pi radians.
A. 210
B. 150
C. 330
D. 225
Answer: (7 pi/6) x (180/pi) = 7 x 30 = 210 degrees.
A. 3 pi/4
B. 2 pi/3
C. pi/4
D. 5 pi/6
Answer: 135 x (pi/180) = 135 pi / 180 = 3 pi / 4.
A. pi
B. pi/2
C. pi/3
D. pi/4
Answer: 90 = 180/2, so 90 degrees = pi/2 radians.
A. 45 degrees
B. 60 degrees
C. 90 degrees
D. 57.3 degrees
Answer: 1 radian = 180/pi degrees, which is about 57.3 degrees.
A. 1
C. tan theta
D. sec theta
Answer: cot theta = 1 / tan theta, so tan theta x cot theta = 1.
A. 120
B. 135
C. 150
D. 90
Answer: (3 pi/4) x (180/pi) = 135 degrees.
A. pi
B. 4 pi
C. pi/2
D. 2 pi
Answer: 360 = 2 x 180, so 360 degrees = 2 pi radians.
A. 180 degrees
B. 090 degrees
C. 045 degrees
D. 270 degrees
Answer: East lies at 090 degrees clockwise from North.
A. 135 degrees
B. 045 degrees
C. 315 degrees
D. 225 degrees
Answer: The back bearing differs by 180 degrees: 315 - 180 = 135 degrees.
A. 270 degrees
B. 090 degrees
C. 180 degrees
D. 360 degrees
Answer: West is 270 degrees clockwise from North.
B. 1/2
C. 1
D. undefined
Answer: sin 90 = 1, the maximum value of sine.
A. 45 degrees
B. 30 degrees
C. 60 degrees
D. 90 degrees
Answer: sin 30 = 1/2.
A. adjacent / hypotenuse
B. opposite / hypotenuse
C. opposite / adjacent
D. hypotenuse / adjacent
Answer: cos theta = side adjacent to theta divided by the hypotenuse.
A. 30 degrees
B. 60 degrees
C. 0 degrees
D. 90 degrees
Answer: cos 0 = 1.
A. 1/2
B. 2
C. 1 / sqrt 2
D. sqrt 3
Answer: sec 60 = 1 / cos 60 = 1 / (1/2) = 2.
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