Physics, asked by Anonymous, 6 months ago

A body, initially at rest, starts moving with a constant acceleration 2 m/s2. Calculate

(i) the velocity acquired and (ii) the distance travelled.
Please give the correct answer.​

Answers

Answered by samy456
1

Answer:

Initial velocity, u=0

Initial velocity, u=0Acceleration, a=2ms

Initial velocity, u=0Acceleration, a=2ms −2

Initial velocity, u=0Acceleration, a=2ms −2

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5s

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 2

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2 s=(0×5)+(

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2 s=(0×5)+( 2

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2 s=(0×5)+( 21

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2 s=(0×5)+( 21

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2 s=(0×5)+( 21 ×2×5

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2 s=(0×5)+( 21 ×2×5 2

Initial velocity, u=0Acceleration, a=2ms −2 Time, t=5sDistance traveled, s=ut+ 21 at 2 s=(0×5)+( 21 ×2×5 2 )=25m

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Answered by gugan64
31

Answer:

 \huge \sf \underline{note \ \: : }

 \sf \: v = u + a \times t</p><p></p><p>

 \sf \: Initial Velocity  \ \: : u\: (m /s)</p><p></p><p>

</p><p></p><p> \sf \: Final Velocity \ \: :  v \: (m /s)</p><p></p><p></p><p>

 \sf \: Acceleration \ \: :  a

 \sf \: Time \ \: :  t \: (s)</p><p></p><p></p><p></p><p></p><p></p><p></p><p>

\huge \sf \underline{given\ \: : }

 \sf \: initial \: velocity  \: (u)\ \: : 0

 \sf \: acceleration \: (a) \ \: : 2 {ms}^{ - 2}

 \sf \: time \: (t) \ \: : 5 \: sec

\huge \sf \underline{let \: us \: solve \ \: : }

 \sf \: distance \: travelled \: (s) \ \: :

 \sf \: ut +  \frac{1}{2}  {a(t)}^{2}

  \sf \to s = (0 \times 5) +  \frac{1}{2}  \times (2 \times {5}^{2} )

 \sf \to0 +   { \not \frac{1} {{2}  }} \times  \not{2} \times 25

 \sf \to0 + 1 \times 25

 \red {\sf{{s = 25 \: m}}}

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