Solve.How many different three-number "combinations" are possible on a combination lock having 34 numbers on its dial?
A. 17,952
B. 34,782
C. 69,564
D. 35,904
Answer: D
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Solve the problem.A person at the top of a 600 foot tall building drops a yellow ball. The height of the yellow ball is given by the equation src="https://sciemce.com/media/4/ppg__10707191909__f1q62g4.jpg" alt="" style="vertical-align: -4.0px;" /> where h is measured in feet and t is the number of seconds since the yellow ball was dropped. Find the time that the balls are the same distance above the ground and find this distance.
A. 5 sec; 200 ft
B. 4.5 sec; 276 ft
C. 4 sec; 344 ft
D. 5.5 sec; 116 ft
where h is measured in feet and t is the number of seconds since the yellow ball was dropped. A second person, in the same building but on a lower floor that is 
from the ground, drops a white ball 
after the yellow ball was dropped. The height of the white ball is given by the equation
Write the following using algebraic notation.8 times y times x
A. 8yx
B. 8-yx
C. 8 + yx
D. 
Write the equation for the plane.The plane through the point P(-3, -3, 4) and parallel to the plane 
A. 2x + 3y + 6z = -12 B. -3x - 3y + 4z = -12 C. 6x + 2y + 3z = -12 D. 6x + 2y + 3z = 12
Solve the equation by using the square root property. Simplify all radicals.(3x + 3)2 = 36
A. {1, 3} B. {13, -13} C. {1, -3} D. {0, 1}