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Question :

The following question is followed by two statements. Read all the statements carefully and find that which of the following statement(s) is/are sufficient to answer the question.

If a > b, then what is the value of 'a'?

Statement I: (86 * 42 + a)/(16-2b * 24a) = 643(2a - 4)

Statement II: Difference between 'a' and 'b' is 2, and 2(a + 3b - 9) + 4a = 6(b - 3 + a).

1. Only statement I alone is sufficient.

2. Both statements I and II together are sufficient.

3. Either statement I or II alone is sufficient.

4. Only statement II alone is sufficient.

5. Both statements I and II together are not sufficient.

Correct Answer : 2
Solution :

Given: a > b

From statement I: (86 * 42 + a)/(16-2b * 24a) = 643(2a - 4)

218 * 22(2 + a) * 28b * 2-4a = 218(2a - 4)

Then, 18 + 2(2 + a) + 8b - 4a = 18(2a - 4)

18 + 4 + 2a + 8b - 4a = 36a - 72

19a - 4b = 47

From statement II: Difference between a and b is 2 and, 2(a + 3b - 9) + 4a = 6(b - 3 + a).

a = 2 + b

And, 2(a + 3b - 9) + 4a = 6(b - 3 + a)

2a + 6b - 18 + 4a = 6b - 18 + 6a

So, this equation is invalid as both sides are equal and also the value becomes zero.

From statement I and II:

19(2 + b) - 4b = 47

38 + 19b - 4b = 47

b = 3/5

Then, a = 2 + 3/5 = 13/5

Hence, both statements I and II together are sufficient.

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