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For (1), pick some numbers. A = 7, B = 3, C = 4, D = 6 → C + B = 7 A = 1, B = 9, C = 3, D = 7 → C + B = 12 No single value Insufficient.

For (2), It does not even contain the variable C. Insufficient. Combined: Notice in this problem that there are several sets of 2 variable terms and they're all equal. From (2), (D – B) = (E + F) → C + D = D–B. Add B to both sides and subtract D from both sides → C + B = 0. Sufficient.

Hi, I want to know if we can solve Statement (1) without pick number, please. I think it does not have C + B in equation, it is insufficient.

Re: What is the value of C + B? (1) A + B = C + D = E + F [#permalink]

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05 Feb 2014, 17:20

1

This post received KUDOS

Let me try,

We can rearrange the equations:

C = E+F - D B = E+F - A

All 3 equalities given would boil down to this,

C+B = 2 (E+F) - (A+D)

So C+B depends on 4 different variables which are still unknown. In other words there are infinitely many number of possibilities for C+B when the Statement 1 alone is considered.

For (1), pick some numbers. A = 7, B = 3, C = 4, D = 6 → C + B = 7 A = 1, B = 9, C = 3, D = 7 → C + B = 12 No single value Insufficient.

For (2), It does not even contain the variable C. Insufficient. Combined: Notice in this problem that there are several sets of 2 variable terms and they're all equal. From (2), (D – B) = (E + F) → C + D = D–B. Add B to both sides and subtract D from both sides → C + B = 0. Sufficient.

Hi, I want to know if we can solve Statement (1) without pick number, please. I think it does not have C + B in equation, it is insufficient.

You don't really need to do anything in statement (1)

(1) A + B = C + D = E + F Each equation you can make has 4 different variables in it. We don't have the value of any variable. Hence, there is no way you can find the value of B+C. B and C could innumerable values and their sum could be anything.

Using both statements together, A + B = C + D = E + F (E + F) = (D – B), focus on B and C and eliminate as many variables as you can

For (1), pick some numbers. A = 7, B = 3, C = 4, D = 6 → C + B = 7 A = 1, B = 9, C = 3, D = 7 → C + B = 12 No single value Insufficient.

For (2), It does not even contain the variable C. Insufficient. Combined: Notice in this problem that there are several sets of 2 variable terms and they're all equal. From (2), (D – B) = (E + F) → C + D = D–B. Add B to both sides and subtract D from both sides → C + B = 0. Sufficient.

Hi, I want to know if we can solve Statement (1) without pick number, please. I think it does not have C + B in equation, it is insufficient.

You don't really need to do anything in statement (1)

(1) A + B = C + D = E + F Each equation you can make has 4 different variables in it. We don't have the value of any variable. Hence, there is no way you can find the value of B+C. B and C could innumerable values and their sum could be anything.

Using both statements together, A + B = C + D = E + F (E + F) = (D – B), focus on B and C and eliminate as many variables as you can

you get C + D = D - B B + C = 0

Answer (C)

Statement 1 and 2 both are insufficient to get the value C-B..

Re: What is the value of C + B? (1) A + B = C + D = E + F [#permalink]

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05 Feb 2014, 23:38

[quote="goodyear2013"]What is the value of C + B? (1) A + B = C + D = E + F (2) (E + F) = (D – B)

Combining the statement we get:

C + D = D - B which means C = - B

C + B = -B + B = 0
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Re: What is the value of C + B? (1) A + B = C + D = E + F
[#permalink]
05 Feb 2014, 23:38

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