Consider a television camera positioned 1 km from the base of a launching pad and that the rocket is rising vertically at constant speed. Imagine the angle of the camera is always adjusted in a way to keep it aimed at the rocket. As the rocket rises, the angle of the camera Eventually stops increasing completely. Keeps increasing and has too change each time faster and faster. Keeps increasing but can change each time slower and slower. Increases at first, but then starts to decrease after some time. Page 5 of 7

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter9: Real Numbers And Right Triangles
Section9.5: The Distance And Midpoint Formulas
Problem 3C
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Consider a television camera positioned 1 km from the base of a launching pad and that
the rocket is rising vertically at constant speed. Imagine the angle of the camera is
always adjusted in a way to keep it aimed at the rocket. As the rocket rises, the angle of
the camera
Eventually stops increasing completely.
Keeps increasing and has too change each time faster and faster.
Keeps increasing but can change each time slower and slower.
Increases at first, but then starts to decrease after some time.
Page 5 of 7
Transcribed Image Text:Consider a television camera positioned 1 km from the base of a launching pad and that the rocket is rising vertically at constant speed. Imagine the angle of the camera is always adjusted in a way to keep it aimed at the rocket. As the rocket rises, the angle of the camera Eventually stops increasing completely. Keeps increasing and has too change each time faster and faster. Keeps increasing but can change each time slower and slower. Increases at first, but then starts to decrease after some time. Page 5 of 7
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