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Bunuel
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ANs should be 12 not 24 please check again

EshaFatim
Factorizing 24500 we get = \(1^1*2^2*5^3*7^2\)

to consider total odd factors, let's use the odd primes' powers here only -

\((1+1)*(3+1)*(2+1) = 24\). (Answer C)
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itsyodaa
ANs should be 12 not 24 please check again
You're right. My mistake! Edited accordingly. Thanks!
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prime Factorizing 24500 we get =
[ltr]2^2∗5^3∗7^2 [/ltr]


total odd factors, use the prime odds powers here

[ltr](3+1)∗(2+1)=12[/ltr]


Bunuel
How many positive odd factors does 24500 have?

A. 6
B. 12
C. 24
D. 36
E. None of the above


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Concept tested: number of odd factors are the factors excluding even factors

Here's the detailed solution:

Smart Prep (tutor)

Bunuel
How many positive odd factors does 24500 have?

A. 6
B. 12
C. 24
D. 36
E. None of the above


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