A) 60bm/c | B) bm/60c |

C) bc/60m | D) 60b/cm |

Explanation:

Substitute sensible numbers and work out the problem. Then change the numbers back to letters. For example if the machine puts 6 caps on bottles in 2 minutes, it will put 6 /2 caps on per minute, or (6 /2) x 60 caps per hour. Putting letters back this is 60c/m.If you divide the required number of caps (b) by the caps per hour you will get time taken in hours. This gives bm/60c

A) 360 kms | B) 480 kms |

C) 520 kms | D) 240 kms |

Explanation:

Now, the distance covered by Chennai express in 2 hrs = 60 x 2 = 120 kms

Let the Charminar Express takes **'****t' hrs** to catch Chennai express

=> 80 x t = 60 x (2 + t)

=> 80 t = 120 + 60t

=> **t = 6 hrs**

Therefore, the distance away from Hyderabad the two trains meet =** 80 x 6 = 480 kms.**

A) 32 kmph | B) 20 kmph |

C) 18 kmph | D) 24 kmph |

Explanation:

Let the total distance of the journey of a man = d kms

Now, the average speed of the entire journey = $\frac{\mathbf{d}}{{\displaystyle \frac{\mathbf{d}}{\mathbf{120}}\mathbf{}\mathbf{+}\mathbf{}\frac{\mathbf{d}}{\mathbf{120}}\mathbf{}\mathbf{+}\mathbf{}\frac{\mathbf{d}}{\mathbf{40}}}}\mathbf{}$ = **24 kmph.**

A) 60 kmph | B) 62 kmph |

C) 64 kmph | D) 63 kmph |

Explanation:

Speed of lorry = $\frac{\mathbf{360}}{\mathbf{12}}$ = 30 kmph

Speed of van =$\frac{\mathbf{250}}{\mathbf{100}}\mathbf{}\mathbf{x}\mathbf{}\mathbf{30}$ = 75 kmph

Speed of bike = $\frac{\mathbf{3}}{\mathbf{5}}\mathbf{}\mathbf{x}\mathbf{}\mathbf{75}$ = 45 kmph

Therefore, now required average speed of bike and van = $\frac{\mathbf{75}\mathbf{}\mathbf{+}\mathbf{}\mathbf{45}}{\mathbf{2}}$= **60 kmph.**

A) 14 kmph | B) 13 kmph |

C) 12 kmph | D) 11 kmph |

Explanation:

The distance is constant in this case.

Let the time taken for travel with a speed of 10 kmph be '**t**'.

Now the speed of 15 kmph is **3/2** times the speed of 10 kmph.

Therefore, time taken with the speed of 15 kmph will be 2t/3 (**speed is inversely proportional to time**)

Extra time taken = t - 2t/3 = t/3

=> 1pm - 11am = 2hrs

=> t/3 = 2h

=> t = 6 hrs.

Now, Distance = **speed x time** = 10 x 6 = 60 kms

Time he takes to reach at noon = 6 - 1 = 5 hrs

Now, Speed = 60/5 = **12 kmph.**

A) 222 m 44 cm | B) 204 m |

C) 201 m 21 cm | D) 208 m |

Explanation:

To find the minimum distance, we have to get the LCM of 75, 80, 85

Now, LCM of 75, 80, 85 = 5 x 15 x 16 x 17 = **20400**

Hence, the minimum distance each should walk so that thay can cover the distance in complete steps = 20400 cms = 20400/100 = **204 mts.**

A) 60 | B) 120 |

C) 360 | D) 6 |

Explanation:

For this we have to find the LCM of 24, 36 and 30

LCM of 24, 36 and 30 = 360 sec

360/60 min = 6 minutes.

A) 5.75 kms | B) 7.36 kms |

C) 8.2 kms | D) 6.98 kms |

Explanation:

Total running distance in four weeks = (24 x 240) + (4 x 400)

= 5760 + 1600

= 7360 meters

= 7360/1000

=> 7.36 kms

A) 6:00 am | B) 6:30 pm |

C) 5:45 am | D) 5:52 pm |

Explanation:

Suppose they meet after 'h' hours

Then

3h + 4h = 17.5

7h = 17.5

h = 2.5 hours

So they meet at => 4 + 2.5 = 6:30 pm