A helicopter takes off from the roof of a building that is 175 feet above the ground. The altitude of the helicopter increases by 150 feet each minute. (a) Use a formula to express the altitude of a helicopter as a function of time. (Lett be the time in minutes since takeoff and A the altitude in feet.) A-175 +150r (b) Express using functional notation the altitude of the helicopter 210 seconds after takeoff. A(2.5 x ) Calculate that value. (Round your answer to the nearest foot.) ft

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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A helicopter takes off from the roof of a building that is 175 feet above the ground. The altitude of the helicopter increases by 150 feet each minute.
(a) Use a formula to express the altitude of a helicopter as a function of time. (Let t be the time in minutes since takeoff and A the altitude in feet.)
A = 175 + 150t
(b) Express using functional notation the altitude of the helicopter 210 seconds after takeoff.
A(2.5
x )
Calculate that value. (Round your answer to the nearest foot.)
ft
Transcribed Image Text:A helicopter takes off from the roof of a building that is 175 feet above the ground. The altitude of the helicopter increases by 150 feet each minute. (a) Use a formula to express the altitude of a helicopter as a function of time. (Let t be the time in minutes since takeoff and A the altitude in feet.) A = 175 + 150t (b) Express using functional notation the altitude of the helicopter 210 seconds after takeoff. A(2.5 x ) Calculate that value. (Round your answer to the nearest foot.) ft
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