Question: An object thrown vertically with a speed v 0 reaches a height h at time t , where h = v 0 t - 1

An object thrown vertically with a speed

v_{0}

reaches a height

h

at time

t,

where

h = v_{0} t - \frac{1}{2} g t^{2}

Write and test a function that computes the time

t

required to reach a specified height

h,

for a given value of

v_{0} .

The function's inputs should be

h, v_{0},

and

g .

Test your function for the case where

h = 100 m, v_{0} = 50 \frac{m}{s},

and

g = 9.81 \frac{m}{s^{2}} .

Interpret both answers.

An object thrown vertically with a speed

v_{0}

reaches a height

h

at time

t,

where

h = v_{0} t - \frac{1}{2} g t^{2}

Write and test a function that computes the time

t

required to reach a specified height

h,

for a given value of

v_{0} .

The function's inputs should be

h, v_{0},

and

g .

Test your function for the case where

h = 100 m, v_{0} = 50 \frac{m}{s},

and

g = 9.81 \frac{m}{s^{2}} .

Interpret both answers.

Your function should be called Cal

_

time

_

2

The output should be a column vector of size

(2 1)

An object thrown vertically with a speed

v_{0}

reaches a height

h

at time

t,

where

h = v_{0} t - \frac{1}{2} g t^{2}

Write and test a function that computes the time

t

required to reach a specified height

h,

for a given value of

v_{0} .

The function's inputs should be

h, v_{0},

and

g .

Test your function for the case where

h = 100 m, v_{0} = 50 \frac{m}{s},

and

g = 9.81 \frac{m}{s^{2}} .

Interpret both answers.

Your function should be called Cal

_

time

_

2

The output should be a column vector of size

(2 1)

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