What is the Least Common Multiple of $$2^4×3^3, 2^5×3^2\, and\, 2^5×3^6 \,?$$​​

Correct option is B

Given:

​$$2^4 × 3^3\\2^5 × 3^2\\2^5 × 3^6\\$$​​

Formula Used:

LCM = Highest powers of the factors of all the numbers

Solution:

The highest powers of 2 and 3 across all the numbers are $$2^5 and \,3^6,$$​ respectively.
Thus, the LCM is: $$2^5 × 3^6$$​