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Bunuel
A stack of 10 kgs of grapes contained 99% water. After 3 days, only water evaporated & the new water content constituted 90% of the total weight. What was the new weight of the stack?

(A) 9.9 kgs.
(B) 9 kgs.
(C) 8.1 kgs.
(D) 1 kg.
(E) 0.1 kg

EXPERT'S GLOBAL OFFICIAL VIDEO EXPLANATION



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i am unable to still understand this solution to this question mentioned in the video..

if water content has reduced by 9%.. that means grapes has lost water and added in the atmosphere.. how does that increase weight of the stack ??


if, i bought 10 kg grapes.. after a few days 1 kgs water is evaporated from grapes, 1 kg of water entered atmosphere... how does stack's weight increase ??
how can it be said that dehydration of the grapes led to increase in weight of stack..

pls correct my understanding..
Bunuel
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A stack of 10 kgs of grapes contained 99% water. After 3 days, only water evaporated & the new water content constituted 90% of the total weight. What was the new weight of the stack?

(A) 9.9 kgs.
(B) 9 kgs.
(C) 8.1 kgs.
(D) 1 kg.
(E) 0.1 kg

EXPERT'S GLOBAL OFFICIAL VIDEO EXPLANATION



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Given initial weight of grapes = 10 kg; 99% water
==> initial weight of water = 9.9 kg ; pulp = 0.1 kg
Given some water (x) evaporates and in at present 90% is only water
9.9 -x / 10 - x = 0.9
Solving this gives x as 9 and final weight of pulp as 1 kg (Option D)
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Bunuel
A stack of 10 kgs of grapes contained 99% water. After 3 days, only water evaporated & the new water content constituted 90% of the total weight. What was the new weight of the stack?

(A) 9.9 kgs.
(B) 9 kgs.
(C) 8.1 kgs.
(D) 1 kg.
(E) 0.1 kg

Responding to a pm:

Initial grapes (with 99% water) were a mix of 'drier grapes with 90% water' + water (100% water)

w1/w2 = (100 - 99)/(99 - 90) = 1/9

So Drier grapes : water = 1: 9
Hence in the 10 kg of grapes, 1 kg is drier grapes and 9 kg was water which evaporated.

Answer (D)

Discussion on weighted average: https://anaprep.com/arithmetic-weighted-averages/
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