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tatiyna
3 years ago
12

A 5.00 kilogram mass is traveling at 100 meters per second. Determine the speed of the mass after an impulse of 30 Newton * seco

nds is applied.
Physics
2 answers:
valentinak56 [21]3 years ago
7 0
Given: Mass m = 5.0 Kg;   Initial Velocity Vi = 100 m/s

            Impulse Ft = 30 N.s

Required: Final Velocity = ?

Formula: Ft = m(Vf -Vi)

               Vf = Vi + Ft/m

               Vf = 100 m/s + 30 N.s/5 Kg

               Vf = 100 m/s + 6 m/s

               Vf = 106 m/s

             
luda_lava [24]3 years ago
6 0
Impulse is the change in momentum, J. It is measured in the same unit as momentum, kg•m/s or N•s
 The formula for impulse is
 J = ∆p = pf - pi
 30Ns = pf - pi
 pi = m*vi
 pi = (5kg)(100m/s)
 pi = 500kg-m/s
 pf - 500kg-m/s = 30Ns
 pf = 530kg-m/s
 pf = m*vf
 v f = pf /m
 v f = (530kg-m/s)/(5kg)
 v f = 106m/s (<span>speed of the mass after an impulse)</span>
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An object is dropped from rest from a 70.6 m tower. Air resistance is negligible. After 0.32 seconds, what is magnitude and dire
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3 years ago
A toy rocket, launched from the ground, rises vertically with an acceleration of 28 m/s 2 for 9.7 s until its motor stops. Disre
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We will divide the problem in parts 1 and 2, and write the equation of accelerated motion with those numbers, taking the upwards direction as positive. For the first part, we have:

y_1=y_{01}+v_{01}t+\frac{a_1t^2}{2}

v_1=v_{01}+a_1t

We must consider that it's launched from the ground (y_{01}=0m) and from rest (v_{01}=0m/s), with an upwards acceleration a_{1}=28m/s^2 that lasts a time t=9.7s.

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v_1=(0m/s)+(28m/s^2)(9.7s)=271.6m/s

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v_{02}^2+2a_2(y_2-y_{02})=v_2^2=0m/s

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2a_2(y_2-y_{02})=-v_{02}^2

y_2-y_{02}=-\frac{v_{02}^2}{2a_2}

y_2=y_{02}-\frac{v_{02}^2}{2a_2}

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y_2=y_{02}-\frac{v_{02}^2}{2a_2}=(1317.26m)-\frac{(271.6m/s)^2}{2(-9.8m/s^2)}=5080.86m

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