An object of mass 0.77 kg is initially at rest. When a force acts on it for 2.9 ms it acquires a speed of 16.2 m/s. Find the magnitude (in N) of the average force acting on the object during the 2.9 ms time interval. (Enter a number.)

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Answer: 4.3KN

Explanation:f=m(v-u)/t

m=0.77kg

t=0.0029s

s=16.2m/s

F= 0.77*16.2/0.0029

F=12.474/0.0029

F= 4301.38N

F=4.3KN

The average force is inversely proportional to the time interval. The average force acting on the object is 4.3 N  during the 2.9 s time interval.  

From Average Force:

[tex]F=\dfrac {m(v-u)}{t}[/tex]

Where,  

[tex]m[/tex]- mass = 0.77 kg  

[tex]t[/tex] - time =0.0029 s  

[tex]v[/tex] - final velocity =16.2 m/s

[tex]u[/tex] - initial velocity = 0 m/s

Put the values in the equation,

[tex]F = \dfrac {0.77\times (16.2 - 0)}{0.0029}\\\\F =4.3 \rm \ N[/tex]

Therefore, the average force acting on the object is 4.3 N  during the 2.9 s time interval.

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