Practice Time and distance Questions and Answers
- Before servicing, a car runs at a speed of 50 km/hr while after servicing, it runs at a speed of 60 km/h. After servicing the car covers a certain distance...
- Before servicing, a car runs at a speed of 26 km/hr while after servicing, it runs at a speed of 52 km/h. After servicing the car covers a certain distance...
- Before servicing, a car runs at a speed of 28 km/hr while after servicing, it runs at a speed of 56 km/h. After servicing the car covers a certain distance...
- Before servicing, a car runs at a speed of 35 km/hr while after servicing, it runs at a speed of 70 km/h. After servicing the car covers a certain distance...
- A and B are travelling towards each other with a speed of 30 km/hr and 40 km/hr. If they started at same time and A covered 20 km less distance than B befo...
- A and B are travelling towards each other with a speed of 20 km/hr and 30 km/hr. If they started at same time and A covered 18 km less distance than B befo...
- A and B are travelling towards each other with a speed of 30 km/hr and 40 km/hr. If they started at same time and A covered 22 km less distance than B befo...
- A and B are travelling towards each other with a speed of 50 km/hr and 60 km/hr. If they started at same time and A covered 26 km less distance than B befo...
- A and B are travelling towards each other with a speed of 100 km/hr and 110 km/hr. If they started at same time and A covered 30 km less distance than B be...
- A and B are travelling towards each other with a speed of 15 km/hr and 30 km/hr. If they started at same time and A covered 25 km less distance than B befo...
- A was travelling from point X to point Y. He increased his speed by 8 km/h after every hour. He reached his destination in 12 hours. If his initial speed w...
- A was travelling from point X to point Y. He increased his speed by 4 km/h after every hour. He reached his destination in 8 hours. If his initial speed wa...
- A was travelling from point X to point Y. He increased his speed by 12 km/h after every hour. He reached his destination in 16 hours. If his initial speed ...
- A was travelling from point X to point Y. He increased his speed by 14 km/h after every hour. He reached his destination in 18 hours. If his initial speed ...
- A was travelling from point X to point Y. He increased his speed by 12 km/h after every hour. He reached his destination in 24 hours. If his initial speed ...
- A was travelling from point X to point Y. He increased his speed by 16 km/h after every hour. He reached his destination in 18 hours. If his initial speed ...
- A was travelling from point X to point Y. He increased his speed by 18 km/h after every hour. He reached his destination in 20 hours. If his initial speed ...
- A was travelling from point X to point Y. He increased his speed by 20 km/h after every hour. He reached his destination in 14 hours. If his initial speed ...
- A man running with the speed of 40 km/hr covers a certain distance in βxβ hours. If the same distance can be travelled with a speed of 60 km/h in (x - ...
- A man running with the speed of 45 km/hr covers a certain distance in βxβ hours. If the same distance can be travelled with a speed of 50 km/h in (x - ...
- A man running with the speed of 55 km/hr covers a certain distance in βxβ hours. If the same distance can be travelled with a speed of 60 km/h in (x - ...
- A man running with the speed of 56 km/hr covers a certain distance in βxβ hours. If the same distance can be travelled with a speed of 63 km/h in (x - ...
- A man running with the speed of 58 km/hr covers a certain distance in βxβ hours. If the same distance can be travelled with a speed of 62 km/h in (x - ...
- A man running with the speed of 65 km/hr covers a certain distance in βxβ hours. If the same distance can be travelled with a speed of 70 km/h in (x - ...
- A man running with the speed of 72 km/hr covers a certain distance in βxβ hours. If the same distance can be travelled with a speed of 80 km/h in (x - ...
- In a 500-metre race, βAβ beats βBβ by 10 seconds or 50 metres. Find the time taken by βBβ to finish the race.
- In a 200-metre race, βAβ beats βBβ by 15 seconds or 60 metres. Find the time taken by βBβ to finish the race.
- In a 250-metre race, βAβ beats βBβ by 16 seconds or 80 metres. Find the time taken by βBβ to finish the race.
- In a 300-metre race, βAβ beats βBβ by 20 seconds or 60 metres. Find the time taken by βBβ to finish the race.
- In a 450-metre race, βAβ beats βBβ by 10 seconds or 50 metres. Find the time taken by βBβ to finish the race.
- In a 500-metre race, βAβ beats βBβ by 15 seconds or 75 metres. Find the time taken by βBβ to finish the race.
- In a 400-metre race, βAβ beats βBβ by 20 seconds or 80 metres. Find the time taken by βBβ to finish the race.
- In a 550-metre race, βAβ beats βBβ by 12 seconds or 60 metres. Find the time taken by βBβ to finish the race.
- The speed of a train is 54 km/hr and it takes 10 seconds to cross a man. Find the time taken by train to cross a platform if the ratio of the length of the...
- The speed of a train is 72 km/hr and it takes 14 seconds to cross a man. Find the time taken by train to cross a platform if the ratio of the length of the...
- The speed of a train is 72 km/hr and it takes 12 seconds to cross a man. Find the time taken by train to cross a platform if the ratio of the length of the...
- The speed of a train is 36 km/hr and it takes 10 seconds to cross a man. Find the time taken by train to cross a platform if the ratio of the length of the...
- The speed of a train is 36 km/hr and it takes 12 seconds to cross a man. Find the time taken by train to cross a platform if the ratio of the length of the...
- Average speed of βAβ during a 24-hour journey is 32 km/h. If he covered the first 160 km of his journey at a speed of 20 km/h, then find the speed at w...
- Average speed of βAβ during a 24-hour journey is 36 km/h. If he covered the first 150 km of his journey at a speed of 15 km/h, then find the speed at w...
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