A particle experiences constant acceleration for 20 seconds after starting from rest. If it travels a distance s­1 in the first 10 seconds and distance s2 in the next 10 seconds then,

A)s2 =s1

B)s2 =2s1

C)s2 =3s1

D)s2 =4s1

explain ??

 4

  • -19

 SRRY ITS NT 4 ITS 2

  • -11

 s=ut+12a(t^2)

u=0 m/sec          (body starts from rest)

s1=1/2a(t^2)

s1=1/2a(10^2)

s1=50a ------------------(1)

now initial velocity for s2 is the final velocity of s1

let final velocity of s1=initial velocity of s2=v

so, v=u +at

  v=at

  v=10a  (since u=0 and t=10)

now s2=ut+1/2a(t^2)

s2=(10a)10+1/2a(10^2)

s2=100a+50a

s2=150a -------------------------(2)

now

(2)/(1)=s1/s2

S1/s2=50a/150a

3s1=s2

  • 84

  s=ut+12a(t^2)

u=0 m/sec          (body starts from rest)

s1=1/2a(t^2)

s1=1/2a(10^2)

s1=50a ------------------(1)

now initial velocity for s2 is the final velocity of s1

let final velocity of s1=initial velocity of s2=v

so, v=u +at

  v=at

  v=10a  (since u=0 and t=10)

now s2=ut+1/2a(t^2)

s2=(10a)10+1/2a(10^2)

s2=100a+50a

s2=150a -------------------------(2)

now

(2)/(1)=s1/s2

S1/s2=50a/150a

3s1=s2

  • 22
a
  • -7
Ans questions 56

  • 3
Ans is C because It's given that x=at^2-bt^3 If we differentiate then we get V=2at-3bt^2 now
  • -7
Ans is c

  • -5
Answer is a because In question it is mentioned that a particle experiences a constant acceleration for 20 seconds and also the distance travelled by S1 is in first 10 seconds and S2 is in next 10 seconds in all the journey of particle it have constant acceleration as mentioned in the question
  • 2
Ankush

  • -2

 s=ut+12a(t^2)

u=0 m/sec          (body starts from rest)

s1=1/2a(t^2)

s1=1/2a(10^2)

s1=50a ------------------(1)

now initial velocity for s2 is the final velocity of s1

let final velocity of s1=initial velocity of s2=v

so, v=u +at

  v=at

  v=10a  (since u=0 and t=10)

now s2=ut+1/2a(t^2)

s2=(10a)10+1/2a(10^2)

s2=100a+50a

s2=150a -------------------------(2)

now

(2)/(1)=s1/s2

S1/s2=50a/150a

3s1=s2

  • -2
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