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A student goes shopping by bicycle and travels the distance of 10 km to reach the shop in 50 minutes.
He buys a cylinder whose volume of 4620 m3 and also buys a cone. The volume of the cone is (1/7) times the volume of a cylinder and the height of the cone is 10 m. During returning from the shop he takes 10 minutes less time than coming to shop.
How much speed did he increase during returning from the shop?
3 km/hr
2 km/hr
4 km/hr
5 km/hr
1 km/hr
Alright, let’s break everything down step by step:
- The distance to the shop is 10 km, and it took 50 minutes to get there.
- Speed going to the shop: \(10 \text{ km} / (50/60 \text{ hr}) = 10 / (5/6) = 12 \text{ km/hr}\)
- On the way back, he takes 10 minutes less. So: \(50 - 10 = 40\) minutes.
- Speed returning: \(10 \text{ km} / (40/60 \text{ hr}) = 10 / (2/3) = 15 \text{ km/hr}\)
- Speed increase: \(15 - 12 = 3 \text{ km/hr}\) This matches option 1.
About the cylinder and cone:
- Cylinder volume: 4620 m³
- Volume of cone: \(\frac{1}{7}\) of 4620 = 660 m³; Height = 10 m.
None of this affects the speed question. It’s just context.
So here’s the real answer: The student increased his speed by 3 km/hr on the way back.
Option 1 is the correct answer.
By: Parvesh Mehta ProfileResourcesReport error
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