A car can finish a certain journey in 10 hours and at the speed of 48 km/hr by how much should its speed we be increased so that it may take only eight hours to cover the same distance
Let's assume the initial distance of the journey is "D" kilometers.
We know that the car takes 10 hours to cover this distance at a speed of 48 km/hr.
Distance (D) = Speed × Time
D = 48 km/hr × 10 hours
D = 480 km
Now, we want the car to cover the same distance in 8 hours. Let's represent the new speed we need to achieve this as "V" km/hr.
Distance (D) = Speed × Time
480 km = V km/hr × 8 hours
Now, we can solve for the new speed "V":
V = 480 km / 8 hours
V = 60 km/hr
So, the car's speed needs to be increased to 60 km/hr in order to cover the same distance in 8 hours. To calculate the increase in speed, we subtract the initial speed from the new speed:
Increase in speed = New speed - Initial speed
Increase in speed = 60 km/hr - 48 km/hr
Increase in speed = 12 km/hr
Therefore, the car's speed should be increased by 12 km/hr to cover the same distance in 8 hours.
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Answer:
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Step-by-step explanation:
a car finish a certain journey of 10 km in = 48 km/h. 10 h = 48 * 10 = 480. 8 h = 480/8=60. 60-48=12 km/h.
Answer:
Let's assume the initial distance of the journey is "D" kilometers.
We know that the car takes 10 hours to cover this distance at a speed of 48 km/hr.
Distance (D) = Speed × Time
D = 48 km/hr × 10 hours
D = 480 km
Now, we want the car to cover the same distance in 8 hours. Let's represent the new speed we need to achieve this as "V" km/hr.
Distance (D) = Speed × Time
480 km = V km/hr × 8 hours
Now, we can solve for the new speed "V":
V = 480 km / 8 hours
V = 60 km/hr
So, the car's speed needs to be increased to 60 km/hr in order to cover the same distance in 8 hours. To calculate the increase in speed, we subtract the initial speed from the new speed:
Increase in speed = New speed - Initial speed
Increase in speed = 60 km/hr - 48 km/hr
Increase in speed = 12 km/hr
Therefore, the car's speed should be increased by 12 km/hr to cover the same distance in 8 hours.