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k is an integer such that 9(3)^3 + 4 = k
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07 Jun 2017, 00:54
07 Jun 2017, 00:54
Expert Reply
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Question Stats:
49% (01:39) correct
50% (01:17) wrong based on 118 sessions
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k is an integer such that \(9(3)^3 + 4 = k\)
Quantity A |
Quantity B |
The average of the prime factors of k |
16 |
A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.
Re: k is an integer such that 9(3)^3 + 4 = k
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11 Oct 2017, 07:16
11 Oct 2017, 07:16
1
What is essential here is to notice that k is defined as a sum of two numbers so that in order to compute its prime factors, we must first find k.
Thus k = 247, then its prime factors are 17 and 19, whose mean is 17+19/2 = 16
Answer C
Thus k = 247, then its prime factors are 17 and 19, whose mean is 17+19/2 = 16
Answer C
Re: k is an integer such that 9(3)^3 + 4 = k
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15 Nov 2017, 21:10
15 Nov 2017, 21:10
1
What is essential here is to notice that k is defined as a sum of two numbers so that in order to compute its prime factors, we must first find k.
Thus k = 247, then its prime factors are 17 and 13, whose mean is (17+13)/2 = 16
Answer C
Thus k = 247, then its prime factors are 17 and 13, whose mean is (17+13)/2 = 16
Answer C
