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The velocity is equal to the rate of change of distance x(m):

dx/dt = v(t)....................(1)
dv/gt = g - (C????/m) ⋅ v²....(2)

Use Euler's method the numerically integrate equations (1) and (2) in order to determine both velocity and distance fallen as a function of time for the first ten seconds.

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Answer:

the question continues with other details ; Assume mass = 68.1Kg, drag coefficient c = 12.5kg/s and obviously g = 9.81m/s2.

Distance ( X) = 17.42M

Velocity V(t) = 16.42m/s

Explanation:

The mathematical and step by step derivation with appropriate Integration is shown in the attachment.

The velocity is equal to the rate of change of distance x(m): dx/dt = v(t)....................(1) dv-example-1
The velocity is equal to the rate of change of distance x(m): dx/dt = v(t)....................(1) dv-example-2
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