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Bunuel
A pipe P can fill an empty 100-liter tank in 5 hours. Due to dirt accumulating in the pipe, the rate of supplying water from the pipe reduces by 2 l/hr every 30 minutes. What percentage of the tank will be filled in 2.5 hours?

A. 40
B. 45
C. 50
D. 60
E. 65

normal rate of tank being filled ; 100/5 ; 20 lt/hr
after dirt rate per hour reduces by 4 ltr/hr
net effective rate becomes; 16 ltr/hr
so in 2.5 *16 ; 40 lts
which is 40% of original tank capacity i.e 100 ltrs
OPTION A
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RaghavKhanna
Rate at which pipe P fills the tank = 20 L/H = 10L/Minute

If there was no dirt, then the capacity of the tank filled would be = 2.5*20 = 50L

Loss because of dirt = 2*5 = 10L

=> Actual capacity filled = 50-10 = 40L

Please explain how did you arrive at loss because of dirt = 2*5? Since the loss decreases after every 30 mins.

Thanks
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RaghavKhanna
Rate at which pipe P fills the tank = 20 L/H = 10L/Minute

If there was no dirt, then the capacity of the tank filled would be = 2.5*20 = 50L

Loss because of dirt = 2*5 = 10L

=> Actual capacity filled = 50-10 = 40L

Please explain how did you arrive at loss because of dirt = 2*5? Since the loss decreases after every 30 mins.

Thanks

Hi manikmehta95

Initially without dirt :
Water filled Litres every Hour \(\hspace{2mm} \) 20 20 20 20 20 ( 5 Hours)
Every half hour Litres\(\hspace{15mm} \) 10 10 10 10 10 ( Total 2.5 hrs)

With Dirt : Water filled per hour Litres \(\hspace{0mm} \) 20 18 16 14 12 ( because 2L/h reduction )
Every half hour Litres filled\(\hspace{18mm} \) 10 \(\hspace{1mm} \) 9 \(\hspace{1mm} \) 8\(\hspace{1mm} \) 7\(\hspace{1mm} \) 6 ( 2.5 hours )

So 10+9+8+7+6 =40 Hence % of water filled \(\frac{40}{100}\)*100 =40 %

Hope it's clear.
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manikmehta95
RaghavKhanna
Rate at which pipe P fills the tank = 20 L/H = 10L/Minute

If there was no dirt, then the capacity of the tank filled would be = 2.5*20 = 50L

Loss because of dirt = 2*5 = 10L

=> Actual capacity filled = 50-10 = 40L

Please explain how did you arrive at loss because of dirt = 2*5? Since the loss decreases after every 30 mins.

Thanks

Hi manikmehta95

Initially without dirt :
Water filled Litres every Hour \(\hspace{2mm} \) 20 20 20 20 20 ( 5 Hours)
Every half hour Litres\(\hspace{15mm} \) 10 10 10 10 10 ( Total 2.5 hrs)

With Dirt : Water filled per hour Litres \(\hspace{0mm} \) 20 18 16 14 12 ( because 2L/h reduction )
Every half hour Litres filled\(\hspace{18mm} \) 10 \(\hspace{1mm} \) 9 \(\hspace{1mm} \) 8\(\hspace{1mm} \) 7\(\hspace{1mm} \) 6 ( 2.5 hours )

So 10+9+8+7+6 =40 Hence % of water filled \(\frac{40}{100}\)*100 =40 %

Hope it's clear.

Hi stne

Thanks for your reply. Actually i could get the answer earlier. My only doubt that how did raghavkhanna calculate Loss because of dirt = 2*5 = 10L

Thanks
manik
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Every 30 minutes there is a loss of 2 Ltrs.

2.5 hrs has 5 cycles of 30 minutes each

Therefore, 5 (30 min cycles) * 2 (loss in every cycle) = 10

Remove the loss (10 Ltrs) from actual water filling capacity i.e., 20 * 2.5 = 50, which is 50-10 = 40
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