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7569211222
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Source: Beat The GMAT — Data Sufficiency |
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Frankenstein
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Hi,7569211222 wrote:a^x=b^y=c^z=64 then xyz is eual to what value i got this question on my gmat exam can anyone help me in that
x=y=z=6 then x*Y*Z=X^3=6 then x=cube root of 6 but i didnt find the answer in my options
He must have given more conditions like all the numbers are integers, none of them is equal to 1, all are single digit numbers, something like that. Because, based on your wording, there can be more than 1 solution.
E.g-1.) 2^6=4^3=8^2 = 64. So, xyz is 6.3.2 = 36
E.g-2.) 2^6=4^3=64^1 = 64. So, xyz is 6.3.1 = 18
E.g-3.) 2^6=8^2=64^1 = 64. So, xyz is 6.2.1 = 12
E.g-4.) 4^3=8^2=64^1 = 64. So, xyz is 3.2.1 = 6
Cheers!
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7569211222
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no in that question there is no constraints.x and y and z are integers thats it.can u plz help me what is the correct answer.how can i slove that.7569211222 wrote:a^x=b^y=c^z=64 then xyz is eual to what value i got this question on my gmat exam can anyone help me in that
x=y=z=6 then x*Y*Z=X^3=6 then x=cube root of 6 but i didnt find the answer in my options
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SoCan
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Frankenstein showed different solutions.7569211222 wrote:no in that question there is no constraints.x and y and z are integers thats it.can u plz help me what is the correct answer.how can i slove that.7569211222 wrote:a^x=b^y=c^z=64 then xyz is eual to what value i got this question on my gmat exam can anyone help me in that
x=y=z=6 then x*Y*Z=X^3=6 then x=cube root of 6 but i didnt find the answer in my options
If they gave no further constraints, my guess is that the question asked something like "which of the following numbers is possible for xyz".

















