A rectangle field is 72m by 58m . Amar walks round it at the rate of 3...
Dimensions of a rectangular field= 72cm y 58cm
perimeter of the rectangular field= 2( l+b )
=2x( 72+58)
= 2x130
= 260cm
∴ Distance taken by Amar in taking two rounds= 2x260m
= 520m
Speed of Amar= 3km/hr
=3x1000/3000 m/sec
= 5/6 m/sec
Total time taken by Amar to cover the distance= Distance/speed
= 520/5/6 = 520x5/6
= 104x6
= 104x6/60 min.
= 10.4 min.
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A rectangle field is 72m by 58m . Amar walks round it at the rate of 3...
Problem:
Amar is walking around a rectangular field that measures 72m by 58m. He walks at a rate of 3km per hour. How much time will he take to complete 2 rounds?
Solution:
To find the time Amar will take to complete 2 rounds, we need to calculate the total distance he needs to cover and then divide it by his walking speed.
Step 1: Calculate the total distance:
The total distance Amar needs to cover for 1 round is equal to the perimeter of the rectangular field. The formula for the perimeter of a rectangle is 2(length + width). So, the total distance for 1 round is:
2(72m + 58m) = 2(130m) = 260m
Step 2: Calculate the total time:
Next, we need to calculate the total time Amar will take to cover the total distance of 2 rounds. We can use the formula:
Time = Distance / Speed
The total distance for 2 rounds is 2 * 260m = 520m. And Amar's walking speed is 3km per hour, which is equivalent to 3000m per hour. So, the total time is:
Time = 520m / 3000m/hour
Step 3: Convert the time to hours:
To convert the time to hours, we divide the total time by 60 (as there are 60 minutes in an hour). The remainder will give us the minutes.
Time in hours = 520m / 3000m/hour / 60 = 0.028 hours
Step 4: Convert the time to minutes:
To convert the remaining decimal part of the time to minutes, we multiply it by 60.
Time in minutes = 0.028 hours * 60 = 1.68 minutes
Step 5: Calculate the total time:
Finally, we add the hours and minutes together to get the total time.
Total time = 0 hours 1.68 minutes
Therefore, Amar will take approximately 0 hours and 1.68 minutes to complete 2 rounds around the rectangular field.
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