14. An inflatable raft is dropped from a hovering helicopter to a boat in distress below. The height of the raft above the water, in metres, is approximated by the equation y = 500 - 5x², where x is the time in seconds since the raft was dropped. a) What is the height of the helicopter above the water? When does the raft reach the water? b) c) What is the height of the raft above the water 6 s after it is dropped? d) When is the raft 100 m above the water?

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter10: Inequalities
Section10.3: Solving Problems Involving Inequalities
Problem 14P
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14. An inflatable raft is dropped from a hovering helicopter to a boar
in distress below. The height of the raft above the water, in metres,
is approximated by the equation y = 500 - 5x², where x is
the time in seconds since the raft was dropped.
a) What is the height of the helicopter above the water?
When does the raft reach the water?
b)
c)
What is the height of the raft above the water 6 s after
it is dropped?
d) When is the raft 100 m above the water?
Transcribed Image Text:14. An inflatable raft is dropped from a hovering helicopter to a boar in distress below. The height of the raft above the water, in metres, is approximated by the equation y = 500 - 5x², where x is the time in seconds since the raft was dropped. a) What is the height of the helicopter above the water? When does the raft reach the water? b) c) What is the height of the raft above the water 6 s after it is dropped? d) When is the raft 100 m above the water?
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