Solve.Use the Binomial Theorem to approximate 
to 5 decimal places.
A. 0.88548
B. 0.88854
C. 0.88584
D. 0.85841
Answer: C
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Solve the problem.Find the average height of the paraboloid 
above the disk 
in the 
.
A. 96
B. 160
C. 
D. 32
Write an equation for the line described. Give your answer in slope-intercept form.m = 8, through (2, -7)
A. y = 8x + 22 B. y = 9x + 24 C. y = 8x - 21 D. y = 8x - 23
Solve the problem.Two recording devices are set 2200 feet apart, with the device at point A to the west of the device at point B. At a point on a line between the devices, 300 feet from point B, a small amount of explosive is detonated. The recording devices record the time the sound reaches each one. How far directly north of site B should a second explosion be done so that the measured time difference recorded by the devices is the same as that for the first detonation?
A. 712.5 ft B. 1058.3 ft C. 2663.33 ft D. 1283.61 ft
Solve the problem.A projectile is fired from a height of 6.2 feet with an initial velocity of 174 ft/sec at an angle of 46° with the horizontal. The parametric equations for the path of the projectile are x = (174 cos 46°)t, and y = 6.2 + (174 sin 46°)t - 16t2,where x and y are in feet and t is in seconds. Find the height of the projectile after 4 seconds. Round your answer to the nearest tenth of a foot.
A. 244.7 ft B. 442.9 ft C. 250.9 ft D. 483.5 ft