If n is the product of the integers from 1 to 8- inclusive- how many different prime factors greater than 1 does n have-FourFiveSevenEightSix

Question

Toppr Admin · Accepted Answer

The correct option is A FourIf n is the product of the integers from 1 to 8- then its prime factors will be the prime numbers from 1 to 8- There are four prime numbers between 1 and 8-2-3-5- and 7-The correct answer is A-

If $n$ is the product of the integers from $1$ to $8$ , inclusive, how many different prime factors greater than $1$ does $n$ have?
Four
Five
Seven
Eight
Six

The correct option is A Four
If $n$ is the product of the integers from $1$ to $8$ , then its prime factors will be the prime numbers from $1$ to $8$ . There are four prime numbers between $1$ and $8 : 2, 3, 5$ , and $7$ .
The correct answer is A.

If n is the product of the integers from 1 to 8, inclusive, how many different prime factors greater than 1 does n have?FourFiveSevenEightSix

The correct option is A FourIf n is the product of the integers from 1 to 8, then its prime factors will be the prime numbers from 1 to 8. There are four prime numbers between 1 and 8:2,3,5, and 7.The correct answer is A.

If $n$ is the product of the integers from $1$ to $8$ , inclusive, how many different prime factors greater than $1$ does $n$ have?
Four
Five
Seven
Eight
Six

The correct option is A Four
If $n$ is the product of the integers from $1$ to $8$ , then its prime factors will be the prime numbers from $1$ to $8$ . There are four prime numbers between $1$ and $8 : 2, 3, 5$ , and $7$ .
The correct answer is A.