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In combined … C:Z = 90:270 = 1:3
In Alloy A: C:Z = 1:5
In Alloy B: C:Z = 7:17
So, using weighted avg method ( scale method), considering the copper part,
A combined B
1/6 ---------- 1/4 -----------7/24
2 1
So, Copper in A : Copper in B = 1:2
So, 90 Kg copper distributed in A and B with ratio 1:2
So, in A, copper qty = 90 x 1/3 = 30.
So, Ans in B.
However, OA is A.
Bunuel and KarishmaB, am I doing any mistake?
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In combined … C:Z = 90:270 = 1:3
In Alloy A: C:Z = 1:5
In Alloy B: C:Z = 7:17
So, using weighted avg method ( scale method), considering the copper part,
A combined B
1/6 ---------- 1/4 -----------7/24
2 1
So, Copper in A : Copper in B = 1:2
So, 90 Kg copper distributed in A and B with ratio 1:2
So, in A, copper qty = 90 x 1/3 = 30.
So, Ans in B.
However, OA is A.
Bunuel and KarishmaB, am I doing any mistake?


We must understand what the obtained ratio 1:2 is. It is the ratio of weight of alloy A : weight of alloy B
Recall the weighted average formula. In that, we mix two alloys and get the total mixture and w1/w2 is the ratio of weights in which the two alloys were mixed. Here we are using the same concept but we have the mixture and we are separating out the two alloys.

So of the total (90 + 270 kg = ) 360 kg of mixture, alloy A was 120 kg and alloy B was 240 kg and they were together 360 kg.

If alloy A was 120 kg with Copper : Zinc as 1:5, then amount of copper in alloy A was 20 kg.
We are
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RogerMathew96
wadhwakaran
Total Copper = 90
Total Zinc = 270
Total Copper + Total Zinc = 360
A contains Copper and Zinc in the ratio of 1/5 ; Total copper and zinc in A = x+5x=6x
B contains Copper and Zinc in the ratio of 7/17; Total copper and zinc in B = 7y+17y=24y

6x+24y=360
x+4y=60
x+7y=90
3y=30; y=10; x=20
copper in A=x=20
Option A


Can you let me know how you solved the last but 2 steps?

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