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Bunuel
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Bunuel
What is the value of integer k?

(1) k + 3 > 0
(2) \(k^4 \leq 0\)

Statement 1
- \(k + 3 > 0\), so \(k > -3\)
- Not sufficient.

Statement 2
- \(k^4 <= 0\)
- If K (+), no positive numbers satisfy this inequation.
- If K (-), no negative numbers satisfy this inequation.
- In fact, \(k^4\) cannot be negative for any numbers, so only \(k=0\) will satisfy.
- Hence, it sufficient.

B.
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sandeep211986
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Bunuel
What is the value of integer k?

(1) k + 3 > 0
(2) \(k^4 \leq 0\)

B. K^4 can never be less than 0,so k=0

Answer has to be E from B we get k = 0 and o is not an integer.

0 is neither positive nor negative even integer.
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Bunuel
What is the value of integer k?

(1) k + 3 > 0
(2) \(k^4 \leq 0\)

B. K^4 can never be less than 0,so k=0

Answer has to be E from B we get k = 0 and o is not an integer.

I think 0 is considered as an integer, sandeep211986
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Bunuel
What is the value of integer k?

(1) k + 3 > 0
(2) \(k^4 \leq 0\)

B. K^4 can never be less than 0,so k=0

Answer has to be E from B we get k = 0 and o is not an integer.

Buddy 0 is an integer.
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(1) k + 3 > 0
(2) \(k^4 \leq 0\)[/quote]

B. K^4 can never be less than 0,so k=0[/quote]

Answer has to be E from B we get k = 0 and o is not an integer.[/quote]

0 is neither positive nor negative even integer.[/quote]


Bunuel-your explanation could convey an incorrect meaning here. I know you mean to say ' 0 is neither positive nor negative' but that it is an integer
This is not what your sentence means ;)
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Bunuel
What is the value of integer k?

(1) k + 3 > 0
(2) \(k^4 \leq 0\)


1) K can take any positive value or 0 or negative value such that -3 < k < 0

Clearly insufficient

2) K^4 is ALWAYS bob-negative value it can't be negative. Only value here is k = 0

Sufficient

Answer: B
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k =?

St1 - k + 3 > 0
Insufficient b/c k > -3 is a range.

St2 - k^4 <= 0
Sufficient b/c k must be 0.
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