This is a problem number 95 from TOMATO based on finding the Number of factors of 1800.
Problem
The number of different factors of $1800$ equals:
(A) $12$; (B) $210$; (C) $36$; (D) $18$;
Discussion:
We may factor $1800$ as $2^3 \times 3^2 \times 5^2 $
Then the number of factors is: $(3+1) \times (2+1) \times (2+1) = 36 $
Hence answer is $36$.
This is a problem number 95 from TOMATO based on finding the Number of factors of 1800.
Problem
The number of different factors of $1800$ equals:
(A) $12$; (B) $210$; (C) $36$; (D) $18$;
Discussion:
We may factor $1800$ as $2^3 \times 3^2 \times 5^2 $
Then the number of factors is: $(3+1) \times (2+1) \times (2+1) = 36 $
Hence answer is $36$.