A particle moving along a straight line with a constant acceleration of -4 m/ s^2 passes through a point A on the on the line with a velocity of +8 m/ s at some moment . find the distance travelled by the particle in 5 second after that moment.?
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Answered by
15
HERE is u r ANSWER
u = 8 m/ s
a= -4m/s^2
v= 0
= > 0 = 8 - 4t. or t = 2sec
displacement in first 2 sec.
S1 =
displacement in next 3sec.
S2 =
distance travelled =
Ans. :- 26m
u = 8 m/ s
a= -4m/s^2
v= 0
= > 0 = 8 - 4t. or t = 2sec
displacement in first 2 sec.
S1 =
displacement in next 3sec.
S2 =
distance travelled =
Ans. :- 26m
Answered by
0
ANSWER OF YOUR QUESTION-:
u = 8 m/ s
a= -4m/s^2
v= 0
= > 0 = 8 - 4t. or t = 2sec
displacement in first 2 sec.
S1 =
\begin{lgathered}\: 8 \times \frac{1}{2} \times ( - 4) {2}^{2} \: = 8 \\ m\end{lgathered}8×21×(−4)22=8m
displacement in next 3sec.
S^2 =0 \times 3 + \frac{1}{2} ( - 4) {3}^{2} = \: = - 18m0×3+21(−4)32==−18m
distance travelled =|s1| + |s2| =26m∣s1∣+∣s2∣ =26m
=26m 《《ANSWER》》
u = 8 m/ s
a= -4m/s^2
v= 0
= > 0 = 8 - 4t. or t = 2sec
displacement in first 2 sec.
S1 =
\begin{lgathered}\: 8 \times \frac{1}{2} \times ( - 4) {2}^{2} \: = 8 \\ m\end{lgathered}8×21×(−4)22=8m
displacement in next 3sec.
S^2 =0 \times 3 + \frac{1}{2} ( - 4) {3}^{2} = \: = - 18m0×3+21(−4)32==−18m
distance travelled =|s1| + |s2| =26m∣s1∣+∣s2∣ =26m
=26m 《《ANSWER》》
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