Solve the problem.A projectile is fired from the top of a building 200 feet high. The graph shows the height of the projectile, in feet, above the ground, in terms of its distance, in feet, from the base of the building. 
Estimate the coordinates of the point A. Interpret the coordinates in terms of the information given.
A. approximately (1350, 200); the projectile is 1350 feet above the ground 200 seconds after it is fired.
B. approximately (1350, 200); the projectile is 200 feet above the ground when it is 1350 feet from the base of the building.
C. approximately (1350, 200); the projectile is 1350 feet above the ground when it is 200 feet from the base of the building.
D. approximately (200, 1350); the projectile is 1350 feet from the base of the building 200 seconds after it is fired
Answer: B
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Solve the problem.The table lists the distance travelled by a falling object, where t is the elapsed time in seconds and d is the distance in meters.
If the distance is modeled by d(t) = at2, find the distance travelled after 11 seconds.
A. 2905.21 meters B. 592.9 meters C. 484 meters D. 1936 meters
Vector V with magnitude 
forms an angle with the positive x-axis. Give the magnitude of the horizontal and vertical vector components of V, namely 
and
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?
, 
?
A. ?
B. ?
C. ?
D. ?
E. ?
Multiply and simplify.
? 
A. 
B. 
C. 
D. 120xy
Find the distance between a and b.
?
?
A. ?
B. 
C. 0
D. 
E. 