Perfect Number

Two perfect number have their LCM to be $84$ & HCF as$2$. If one of the perfect number is $6$ find the other perfect number. .

Find the perfect number who's number of factors excluding $1$ & itself are. $12$. The factor comprise of $4$ perfect squares & $3$ perfect cubes.

If aperfect number greater then $300$ but less then $500$ has to be multiplied with least possible number to convert t to a perfect squeare then find the sum of digits at the perfectsquare thus obtained.

Simplify: $p{1}^2+\left(p{2}^{2}of \frac{3}{{14}^2}+p3\right)÷p4=x$

If  p1 & p2 are first two perfect numbers, p3 & p4 are first two prime numbers, then find $x.$

What would be the product of first $2$ Perfect number & a two-digit number which is a perfect square as well as a perfect cube?

What would he the sum of the perfect number greather than $200 \&$ less than $500 \&$the cube root of $17,576$ whould divided by square rot of $81.$

What perfect number when added with a perfect square given a multiple of $11\&4.$

Which perfect number when multiplied by $7$ given a perfect square &whenmultiplied by $98$ given a perfect cube?

Find a perfect number whichwhendivided by $12$ Leaves a remainder of $4, \&$When divided  by $4$ leaves remainder of $0.$

If $n$ is the first perfect number & $q$ is the first prime number & $r=nq,$ then what should be the smallest number multiplied to $r$ to make it a perfect square.

Which of the following is a perfect number?

Which of the following about perfect number is not true?

Choose the number which is a perfect square and is divisible by the given numbers $12,24,48$ is _____

Which of the following is not a perfect number?

The lowest perfect square number which is divisible by $18,24,30$ is:

If $K=7$ then find the even perfect number using $K$.

Which of the following options is not a meresenne primes?

Which of the following option is a perfect number?