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GMAT695
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­In this question, as per the answer
We are supposed to find - Max A "OR" B that can be made.
But from reading the question, it seemed, Max A "AND" B that can be made.
How to avoid these mistakes?
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Spectre26
­In this question, as per the answer
We are supposed to find - Max A "OR" B that can be made.
But from reading the question, it seemed, Max A "AND" B that can be made.
How to avoid these mistakes?
­Hi Spectre26

It is given in the question "wishes to form adhesive using one of the following mixture formulas"

-it's Satvik-
I was here, I was solving & I was learning
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the 3:2 (r:h) mixture will be a multiple of 5. As we are looking for the max, we can use 10 grams as the answer as we have r=6 and h=8 as total and our answer would only require r=6 and h=4

the 2:4 (r:h) mixture will be a multiple of 6. As we are looking for the max, we can use 12 grams as the answer as we have r=6 and h=8 as total and our answer would only require r=4 and h=8
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Easiest way:
We have Resins 6 grams and Hardener 8 grams

Ratio:
A: 3:2
B:2:4

If ratio is multiplied by 2
A: 6:4 Total : 10
B: 4:8 Total : 12

If ratio is multiplied by 3
A: 9:6 Not possible As we have resins 6 grams only
B: 6:12 Again not possible as we have hardener maximum of 6 grams only

Hence correct answers are 10 and 12 respectively
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The main thing to notice is both these events are independent

when we crease maximum Mix A we donot need to calculate anything for Mix B
and vice-Versa
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One way to approach such question is to divide the given grams material by the parts of the material for each material and then the take the minimum number of parts of each material, also note while taking the minimum number of parts pls multiple it with the weight of that part.

For e.g. here 6g R and 8g H are available, so for mixture A 6/3 = 2 and 8/2=4 , so minimum is two parts of each , so 2 * 3 + 2 * 2 = 10 is the answer and similarly we can find the answer for mixture B
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Let me walk you through this step by step.

You have 6 grams of resin and 8 grams of hardener. Each mixture is evaluated independently — you're finding the max of each one separately (not making both at the same time).

MIXTURE A (ratio 3 resin : 2 hardener)

Every 5 grams of Mixture A requires 3g resin + 2g hardener.

Now check which ingredient runs out first:
- Resin: You have 6g. At 3g per batch of 5g → you can make 6/3 = 2 batches → 2 × 5 = 10 grams total.
- Hardener: You have 8g. At 2g per batch of 5g → you can make 8/2 = 4 batches → 4 × 5 = 20 grams total.

Resin is the limiting factor. Maximum Mixture A = 10 grams (Row 3).

To verify: 10g of Mixture A uses 6g resin (all of it) and 4g hardener (within the 8g available). Works!

MIXTURE B (ratio 2 resin : 4 hardener)

Every 6 grams of Mixture B requires 2g resin + 4g hardener.

Check which ingredient runs out first:
- Resin: You have 6g. At 2g per batch of 6g → 6/2 = 3 batches → 3 × 6 = 18 grams total.
- Hardener: You have 8g. At 4g per batch of 6g → 8/4 = 2 batches → 2 × 6 = 12 grams total.

Hardener is the limiting factor. Maximum Mixture B = 12 grams (Row 4).

To verify: 12g of Mixture B uses 4g resin (within 6g available) and 8g hardener (all of it). Works!

Key Insight: For ratio problems with limited supplies, always check BOTH ingredients separately and let the scarcer one (the bottleneck) determine your maximum.

Answer: Mixture A = Row 3, Mixture B = Row 4
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