Mike is participating in 2022 supercross indoor dirt bike racing. One of the tracks for this event was designed so that the riders jump off the slope at 30°, from an elevation of 1 m. During the race Mike remained in mid-air for 1.9 s before landing on point B. 30° AT R 1 m X B a) Use pen and paper to calculate the velocity at which Mike was travelling off the ramp and the horizontal distance he travels before striking the ground. Present your hand workings as comments in your m-file submission. T

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Mike is participating in 2022 supercross indoor dirt bike racing. One of the tracks for this event was designed so that the
riders jump off the slope at 30°, from an elevation of 1 m. During the race Mike remained in mid-air for 1.9 s before landing
on point B.
30°
AT
R
1 m
x
B
a) Use pen and paper to calculate the velocity at which Mike was travelling off the ramp and the horizontal
distance he travels before striking the ground. Present your hand workings as comments in your m-file
submission.
b) The six other bikers participating in the race are Ivy, John, Ella, Steve, Callum, and Tyree with a mid-air time of
[1.1, 1.3, 1.33, 1.55, 1.6, 1.7) s. Write a MATLAB code that calculates their take-off velocity and the horizontal
distance they travelled. Plot the horizontal distance travelled against their take-off velocity and label each point
with the rider's name using the text function.
Transcribed Image Text:Mike is participating in 2022 supercross indoor dirt bike racing. One of the tracks for this event was designed so that the riders jump off the slope at 30°, from an elevation of 1 m. During the race Mike remained in mid-air for 1.9 s before landing on point B. 30° AT R 1 m x B a) Use pen and paper to calculate the velocity at which Mike was travelling off the ramp and the horizontal distance he travels before striking the ground. Present your hand workings as comments in your m-file submission. b) The six other bikers participating in the race are Ivy, John, Ella, Steve, Callum, and Tyree with a mid-air time of [1.1, 1.3, 1.33, 1.55, 1.6, 1.7) s. Write a MATLAB code that calculates their take-off velocity and the horizontal distance they travelled. Plot the horizontal distance travelled against their take-off velocity and label each point with the rider's name using the text function.
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