Property:Product of r consecutive number is divisible by r!

Statement-1: The smallest positive integer n such that n! can be expressed as a product of n-3 consecutive integers, is 6. Statement-2: Product of three consecutive integers is divisible by 6.

The product of three consecutive numbers is always divisible by 6.Verify this statement with the help of some examples.

Which one of the following is the number by which the product of 8 consecutive integer is divisible ? 4 ! (b) 6 ! (c) 7 ! (d) 8 ! (e) All of these

Statement-151xx52xx53xx54xx55xx56xx57xx58 is divisible by 40320 Statement-2: The product of r consecutive natural numbers is always divisible by r!

The product of 4 consecutive even numbers is always divisible by (B) 768 (A) 600(D)384(C)864

The product of n consecutive natural numbers is always divisible by

When product of r consecutive positive integers is divided by r! then the quotient is: