The expression that is equal to the greatest common factor of these two numbers is \(2^2.3^2\)
Given that,
- The first number contains the prime factorization i.e. \(2^3.3^2\).
- And, the second number contains the prime factorization i.e. is \(2^2.3^3\)
Based on the above information,
The greatest common factor should be
\(= 2^2.3^2\)
\(= 4\times 9\)
= 36
Therefore we can conclude that the expression that is equal to the greatest common factor of these two numbers is \(2^2.3^2\)
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