The table below shows the height, h(t), in meters, of an object that is thrown off the top of a building, t seconds after it is thrown. 0.5 t h(t) | 87.875 101.3 112.275 120.8 126.875 130.5 A) Using your calculator to do a quadratic regression, express the height of the object as a function of the number of seconds that have passed since the object was thrown. h(t) 1 1.5 2 2.5 3 Round all numbers to 1 decimal place. B) Using your quadratic regression, how high will the object be 2.9 seconds after it is thrown? Select an answer ♥ Round to 3 decimal places. C) Using your quadratic regression, how long will it take the object to reach 19 meters? Select an answer v Round to the 3 decimal places.
The table below shows the height, h(t), in meters, of an object that is thrown off the top of a building, t seconds after it is thrown. 0.5 t h(t) | 87.875 101.3 112.275 120.8 126.875 130.5 A) Using your calculator to do a quadratic regression, express the height of the object as a function of the number of seconds that have passed since the object was thrown. h(t) 1 1.5 2 2.5 3 Round all numbers to 1 decimal place. B) Using your quadratic regression, how high will the object be 2.9 seconds after it is thrown? Select an answer ♥ Round to 3 decimal places. C) Using your quadratic regression, how long will it take the object to reach 19 meters? Select an answer v Round to the 3 decimal places.
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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![### Transcription for Educational Website
The table below shows the height, \( h(t) \), in meters, of an object that is thrown off the top of a building, \( t \) seconds after it is thrown.
| \( t \) | 0.5 | 1 | 1.5 | 2 | 2.5 | 3 |
|------------|-------|-------|-------|-------|-------|-------|
| \( h(t) \) | 87.875 | 101.3 | 112.275 | 120.8 | 126.875 | 130.5 |
**A)** Using your calculator to do a quadratic regression, express the height of the object as a function of the number of seconds that have passed since the object was thrown.
\[ h(t) = \]
*Round all numbers to 1 decimal place.*
**B)** Using your quadratic regression, how high will the object be 2.9 seconds after it is thrown?
*Round to 3 decimal places.*
\( \underline{\hspace{3cm}} \)
**C)** Using your quadratic regression, how long will it take the object to reach 19 meters?
*Round to 3 decimal places.*
\( \underline{\hspace{3cm}} \)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8a3f7877-05a2-4015-a6a0-abffbcee04de%2F85b2eec1-0043-49bc-b973-61f7c13a9b42%2Fxortg79_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Transcription for Educational Website
The table below shows the height, \( h(t) \), in meters, of an object that is thrown off the top of a building, \( t \) seconds after it is thrown.
| \( t \) | 0.5 | 1 | 1.5 | 2 | 2.5 | 3 |
|------------|-------|-------|-------|-------|-------|-------|
| \( h(t) \) | 87.875 | 101.3 | 112.275 | 120.8 | 126.875 | 130.5 |
**A)** Using your calculator to do a quadratic regression, express the height of the object as a function of the number of seconds that have passed since the object was thrown.
\[ h(t) = \]
*Round all numbers to 1 decimal place.*
**B)** Using your quadratic regression, how high will the object be 2.9 seconds after it is thrown?
*Round to 3 decimal places.*
\( \underline{\hspace{3cm}} \)
**C)** Using your quadratic regression, how long will it take the object to reach 19 meters?
*Round to 3 decimal places.*
\( \underline{\hspace{3cm}} \)
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