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29 Sep 2022, 02:37
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E
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
5%
(low)
Question Stats:
92% (01:06) correct
8%
(01:28)
wrong
based on 327
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Not Attempted Yet
If j, k, and x are positive integers, and \(x × 10^j < x × 10^k\) , which of the following must be true?
(A) \(x > x × 10^k\)
(B) x > 1
(C) j > 1
(D) k > 2
(E) k > j
(A) \(x > x × 10^k\)
(B) x > 1
(C) j > 1
(D) k > 2
(E) k > j
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07 Jan 2023, 00:45
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E. k > j
If you throw out 'x' from both sides of the inequality, this is what you get: \( 10^k > 10^j \)
If you focus enough, the only way LHS can be greater than RHS would be b/c k > j.
Hence, for the inequality to hold true, it must follow.
If you throw out 'x' from both sides of the inequality, this is what you get: \( 10^k > 10^j \)
If you focus enough, the only way LHS can be greater than RHS would be b/c k > j.
Hence, for the inequality to hold true, it must follow.
