Solve the problem.A restaurant offers 8 possible appetizers, 9 possible main courses, and 5 possible desserts. How many different meals are possible at this restaurant? (Two meals are considered different unless all three courses are the same).
A. 22 meals
B. 350 meals
C. 360 meals
D. 512 meals
Answer: C
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Convert the angle to degrees, minutes, and seconds.22.66°
A. 22°39'24" B. 22°39'36" C. 22°39'42" D. 22°39'66"
Solve the equation in the complex number system.x7 - 1 = 0
A. 1, cos(25.7°) + i sin(25.7°), cos(51.4°) + i sin(51.4°), cos(77.1°) + i sin(77.1°), cos(102.9°) + i sin(102.9°), cos(128.6°) + i sin(128.6°), cos(154.3°) + i sin(154.3°) B. 1, cos(51.4°) + i sin(51.4°), cos(102.9°) + i sin(102.9°), cos(154.3°) + i sin(154.3°), cos(205.7°) + i sin(205.7°), cos(257.1°) + i sin(257.1°), cos(308.6°) + i sin(308.6°) C. -1, cos(25.7°) + i sin(25.7°), cos(51.4°) + i sin(51.4°), cos(77.1°) + i sin(77.1°), cos(102.9°) + i sin(102.9°), cos(128.6°) + i sin(128.6°), cos(154.3°) + i sin(154.3°) D. 1, cos(51.4°) + i sin(51.4°), cos(102.9°) + i sin(102.9°), cos(154.3°) + i sin(154.3°), cos(205.7°) + i sin(205.7°), cos(257.1°) + i sin(257.1°), cos(308.6°) + i sin(308.6°), -1
Find the exact value of the indicated trigonometric function of ?, if ? is an angle in standard position whose terminal side contains the given point.(21, 28); find cos ?.
A. 
B. 
C. 
D. 
Match the rational function with the appropriate graph.f(x) = 
A. 
B. 
C. 
D. 