Find the number of trailing zeros in 124!.
28
Each trailing zero comes from a factor 10 = 2 × 5, and factors of 5 are fewer than factors of 2 in a factorial.
Number of 5s in 124! = [124/5] + [124/25] + [124/125] = 24 + 4 + 0.
So 124! has 24 + 4 = 28 trailing zeros.
Hence, 28.
How can the 648 mobile phones be distributed in an evenly similar manner in the students present in the class?
573! In the trailing Zeros, let us know.
Find the number of trailing zeros in 76!.
In how many ways can 480 mobile phones be distributed equally among the students of a class?
In how many ways can 540 mobiles be distributed equally among the students of a class?
Find the number of trailing zeros in 98!.
243! In the trailing Zeros, let us know.
How can 675 mobile phones be shared in an evenly similar manner in the students present in the class?
In how many ways can 648 mobiles be distributed equally among the students of a class?
Express 486 as a product of powers of prime factors.
Let p, q, r and s be positive natural numbers having three exact factors including 1 and the number itself. If q > p and both are two-digit numbers, and r > s and both are one-digit numbers, then the value of the expression \(\frac{p-q-1}{r-s}\) is:
Find the greatest three-digit number which is a multiple of 8.
The sum of three consecutive multiples of 7 is 840. The smallest of these multiples is:
If 2160 = 2 a × 3 b × 5 c , then the value of 3 a × 2 -b × 5 -c will be –