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MathRevolution
[GMAT math practice question]

Attachment:
5.30.png

If the distances between each pair of consecutive ticks are equal, what is the value of x?

\(A. 2^{12}\)
\(B. 3(2^{10})\)
\(C. 5(2^{10})\)
\(D. (2^{13})\)
\(E. 3(2^{12})\)

The space between each pair of consecutive ticks is 2^11 - 2^10, so x is:

[2^11 + (2^11 - 2^10)]

2^10(2 + 2 - 1) = 2^10 x 3

Answer: B
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=>

The distance between each pair of consecutive ticks is \(2^{11} – 2^{10} = 2*2^{10} – 2^{10} = 2^{10}.\)
Thus, \(x = 2^{11} + 2^{10} = 2*2^{10} + 2^{10} = 3(2^{10})\).

Therefore, the answer is B.
Answer: B
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\( (2^{10})\) = 1024, \( (2^{11})\) = 2048

A common mistake is to assume the next value is \( (2^{12})\) (4096). However, the problem states that the distances between pairs are equal. This means the correct answer is 3072.
The correct answer is \(B. 3(2^{10})\)


MathRevolution
[GMAT math practice question]

Attachment:
5.30.png

If the distances between each pair of consecutive ticks are equal, what is the value of x?

\(A. 2^{12}\)
\(B. 3(2^{10})\)
\(C. 5(2^{10})\)
\(D. (2^{13})\)
\(E. 3(2^{12})\)
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say distance is a

2^11 - 2^10 = a
a = 2^10

now x - 2^11 = 2^10
x = (2^10 ) * 3
MathRevolution
Attachment:
5.30.png

If the distances between each pair of consecutive ticks are equal, what is the value of x?

\(A. 2^{12}\)
\(B. 3(2^{10})\)
\(C. 5(2^{10})\)
\(D. (2^{13})\)
\(E. 3(2^{12})\)
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