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Is a^3 + b^5 > c^4?

(1) a < b < c
(2) b < 0

(1) if a=1;b=2;c=3 then YES but if A=1.8;b=1.99;c=2 then NO - insufficient

(2) even though b is less than 0, we still don't know what is a. a could be 10, while c could be 1 so the answer would be YES, and vise versa a could be 1, while c could be 10 and the answer is NO - insufficient

(1) + (2) combining the two we know that a and b are negative - regardless of what numbers we pick, the answer will be NO - SUFFICIENT.

Answer C
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Milano2017
Is a^3 + b^5 > c^4?

(1) a < b < c
(2) b < 0

(1) if a=1;b=2;c=3 then YES but if A=1.8;b=1.99;c=2 then NO - insufficient

(2) even though b is less than 0, we still don't know what is a. a could be 10, while c could be 1 so the answer would be YES, and vise versa a could be 1, while c could be 10 and the answer is NO - insufficient

(1) + (2) combining the two we know that a and b are negative - regardless of what numbers we pick, the answer will be NO - SUFFICIENT.

Answer C

I dont understand how a=1;b=2;c=3 gives YES. LHS : 1^3 + 2^5 = 1 + 32 = 33. RHS: 3^4 = 81. LHS < RHS. It is still No.
Am I missing something?
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Bang2919
Milano2017
Is a^3 + b^5 > c^4?

(1) a < b < c
(2) b < 0

(1) if a=1;b=2;c=3 then YES but if A=1.8;b=1.99;c=2 then NO - insufficient

(2) even though b is less than 0, we still don't know what is a. a could be 10, while c could be 1 so the answer would be YES, and vise versa a could be 1, while c could be 10 and the answer is NO - insufficient

(1) + (2) combining the two we know that a and b are negative - regardless of what numbers we pick, the answer will be NO - SUFFICIENT.

Answer C

I dont understand how a=1;b=2;c=3 gives YES. LHS : 1^3 + 2^5 = 1 + 32 = 33. RHS: 3^4 = 81. LHS < RHS. It is still No.
Am I missing something?

You are right. It's a typo: the first case gives a No answer while the second case gives an Yes answer.
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