To solve this problem, we need to understand that if the ratio of speeds of A and B is 3:5, then the ratio of the time taken by A and B to cover the same distance will be the inverse, i.e., 5:3.

Let's denote the time taken by B as 't'. Then, the time taken by A will be 't + 24' minutes (since A takes 24 minutes more than B).

According to the problem, the ratio of the time taken by A and B is 5:3. So, we can write the equation as follows:

(t + 24) / t = 5 / 3

Solving this equation will give us the value of 't', which is the time taken by B to cover the same distance.

Cross multiply to get: 3(t + 24) = 5t
Expand to get: 3t + 72 = 5t
Rearrange to get: 72 = 2t
Finally, solve for t: t = 72 / 2 = 36

So, B will take 36 minutes to cover the same distance. Therefore, the correct answer is 36.

Question

To solve this problem, we need to understand that if the ratio of speeds of A and B is 3:5, then the ratio of the time taken by A and B to cover the same distance will be the inverse, i.e., 5:3.

Let's denote the time taken by B as 't'. Then, the time taken by A will be 't + 24' minutes (since A takes 24 minutes more than B).

According to the problem, the ratio of the time taken by A and B is 5:3. So, we can write the equation as follows:

(t + 24) / t = 5 / 3

Solving this equation will give us the value of 't', which is the time taken by B to cover the same distance.

Cross multiply to get: 3(t + 24) = 5t
Expand to get: 3t + 72 = 5t
Rearrange to get: 72 = 2t
Finally, solve for t: t = 72 / 2 = 36

So, B will take 36 minutes to cover the same distance. Therefore, the correct answer is 36.

Knowee AI · Accepted Answer

To solve this problem, we need to understand that if the ratio of speeds of A and B is 3:5, then the ratio of the time taken by A and B to cover the same distance will be the inverse, i.e., 5:3.

Let's denote the time taken by B as 't'. Then, the time taken by A will be 't + 24' minutes (since A takes 24 minutes more than B).

According to the problem, the ratio of the time taken by A and B is 5:3. So, we can write the equation as follows:

(t + 24) / t = 5 / 3

Solving this equation will give us the value of 't', which is the time taken by B to cover the same distance.

Cross multiply to get: 3(t + 24) = 5t
Expand to get: 3t + 72 = 5t
Rearrange to get: 72 = 2t
Finally, solve for t: t = 72 / 2 = 36

So, B will take 36 minutes to cover the same distance. Therefore, the correct answer is 36.

Select the correct answerThe ratio of speeds of A and B is 3 : 5. If A takes 24 minutes more than B to cover a certain distance then how much time (in minutes) will B take to cover the same distance?Options36402018

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