Math, asked by mabud50, 1 year ago

speeds of two train ratio 3:4 .they are going in opposition direction along paraell tracks. if each takes 3 sec to cross a telegraph post.find time taken by train to cross each other completely​

Answers

Answered by Anonymous
135

Let speed of one train be 3M and other train be 4M.

Speed of one train = 3M

Speed of other train = 4M

Total speed of both the trains = 3M + 4M

=> 7M

Both trains cross the telegraph in 3 sec.

Now,

Length of one train = 3M × 3

=> 9M

Length of other train = 4M × 3

=> 12M

Total length of both the trains while crossing telegraph = 9M + 12M

=> 21M

Now,

Speed = Distance/Time

Time = Distance/Speed

Here.. distance = total length of both the trains

Substitute the known values in above formula

=> Time = 21M/7M

=> Time = 3 sec

Both the trains cross each other in 3 sec.

Answered by Anonymous
75

\huge\bf{Answer:-}

3 seconds.

Further Explanation

Accoding to the given question:-

  • Let 3 be the speed of one train.

  • Let 4 be the speed of other train.

  • 3 + 4 => 7 be the speed of both train.

  • 3 second is the time of both trains to cross the telegraph.

  • Length of one train (3 × 3)=>9

  • Length of other train (4 × 3) = 12

  • (9 + 12) => 21 is the length of both trains when crossing the telegraph.

Using formula:-

  • Speed = Distance/Time

  • Time = Distance/Speed

  • Let T be the time.

t =  \frac{21}{7}

Therefore the time taken is 3sec.

Similar questions