In the prime factorisation method of finding LCM, LCM is given by the product of _____  all the factors.

Let $a$ and $b$ be two numbers, $p$ be their $LCM$ and $q$ be their $GCD$. Then $q$ in terms of $LCM$ is

$HCF$ of given fraction $/LCM$ of given fractions$=(HCF$ of numerators $\times HCF$ of denominators$)/ (LCM$ of denominators $\times$_____ $)$
 

 If $x= a^2{b}^3$, where $a$ and $b$ are prime factors of $x$, then number of factors of $x$ is _____.

The units digit of the number $9^{26}$ is _____.

Two relatively prime numbers need not be prime numbers. Is this statement true or false?

Pairs of numbers of the form $(6k-1)$ and $(6k+1)$ are twin primes in case of$k=\left\{1,2,3\right\}$ . Is this statement true or false?

What is the product of twenty-one even numbers and thirty odd numbers?

What is the absolute value of $-10?$