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Consider an astronaut on a large planet in another galaxy. To learn more about the composition of this planet, the astronaut drops an electronic sensor into a deep trench. The sensor transmits its vertical position every second in relation to the astronaut's position. The summary of the falling sensor data is displayed in the following table. Time after Position (m) dropping (s) -1 -2 -4 4 -8 -14 (a) Using a calculator or computer program, find the best-fit quadratic curve to measure the position of the sensor (in m) as a function of t, the time (in s) after the sensor is dropped. (Round all numerical values to four decimal places.) p(t) =

Consider an astronaut on a large planet in another galaxy. To learn more about the composition of this planet, the astronaut drops an electronic sensor into a deep trench. The sensor transmits its vertical position every second in relation to the astronaut's position. The summary of the falling sensor data is displayed in the following table. Time after Position (m) dropping (s) -1 -2 -4 4 -8 -14 (a) Using a calculator or computer program, find the best-fit quadratic curve to measure the position of the sensor (in m) as a function of t, the time (in s) after the sensor is dropped. (Round all numerical values to four decimal places.) p(t) =

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Consider an astronaut on a large planet in another galaxy. To learn more about the composition of this planet, the astronaut drops an electronic sensor into a deep trench. The sensor transmits its vertical position every second in relation to the astronaut's position. The summary of the falling sensor data is displayed in the following table. Time after Position (m) dropping (s) 1. -1 -2 3 -4 4 -8 5 -14 (a) Using a calculator or computer program, find the best-fit quadratic curve to measure the position of the sensor (in m) as a function of t, the time (in s) after the sensor is dropped. (Round all numerical values to four decimal places.) P(t) = (b) Find the derivative of the position function from part (a). p'(t) = tive. wncor yıve (c) Find the second derivative of the position function from part (a). p "(t) = LApiam py The ---nd dorivative f the nocition functio-
Transcribed Image Text:Consider an astronaut on a large planet in another galaxy. To learn more about the composition of this planet, the astronaut drops an electronic sensor into a deep trench. The sensor transmits its vertical position every second in relation to the astronaut's position. The summary of the falling sensor data is displayed in the following table. Time after Position (m) dropping (s) 1. -1 -2 3 -4 4 -8 5 -14 (a) Using a calculator or computer program, find the best-fit quadratic curve to measure the position of the sensor (in m) as a function of t, the time (in s) after the sensor is dropped. (Round all numerical values to four decimal places.) P(t) = (b) Find the derivative of the position function from part (a). p'(t) = tive. wncor yıve (c) Find the second derivative of the position function from part (a). p "(t) = LApiam py The ---nd dorivative f the nocition functio-
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