Please do Q2 based on Q1 instructions. Thanks! Your model must include the following:The trampoline is 1.5m above the groundThe gymnast must jump at least twice in the 20 second intervalReaches a height of 4 m above the trampoline after 2 seconds prior toreaching an absolute maximumAt least two turning pointsA local maximum at a height of 3mPositive and negative intervalsIt is important to note that the gymnast does not always reach the same height with each jump.101520Time (seconds)-5Height Above Trampoline's Surface (metres)5. Task 2: Determining the equation of a function to model the path of the gymnast.1. What type of function could model the gymnasť's distance from the trampoline as they jump?(circle one)RationalQuadraticLogarithmicSinusoidalPolynomial2. What information do you need in order to write the equation of a function that could model thegymnasť's path as they jump on the trampoline?3. Determine the equation of your model that will pass through the point (2,4). Show all your work.

1. Gymnast's distance from the trampoline as they jump can be modelled by a Polynomial of order 4.…

Answered: What information do you need in order…

What information do you need in order to write the equation of a function that could model the gymnasť's path as they jump on the trampoline?

Mathematics For Machine Technology

8th Edition

ISBN:9781337798310

Author:Peterson, John.

Publisher:Peterson, John.

Chapter87: An Introduction To G- And M-codes For Cnc Programming

Section: Chapter Questions

Problem 26A

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Question

Please do Q2 based on Q1 instructions. Thanks!

Your model must include the following:
The trampoline is 1.5m above the ground
The gymnast must jump at least twice in the 20 second interval
Reaches a height of 4 m above the trampoline after 2 seconds prior to
reaching an absolute maximum
At least two turning points
A local maximum at a height of 3m
Positive and negative intervals
It is important to note that the gymnast does not always reach the same height with each jump.
10
15
20
Time (seconds)
-5
Height Above Trampoline's Surface (metres)
5.

Task 2: Determining the equation of a function to model the path of the gymnast.
1. What type of function could model the gymnasť's distance from the trampoline as they jump?
(circle one)
Rational
Quadratic
Logarithmic
Sinusoidal
Polynomial
2. What information do you need in order to write the equation of a function that could model the
gymnasť's path as they jump on the trampoline?
3. Determine the equation of your model that will pass through the point (2,4). Show all your work.

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