$(/)$ Every composite number can be expressed as product of Power of prime numbers. $($True $/$ False$)2.\sqrt[\phantom{2}]{5}$ m$(/)\sqrt[\phantom{2}]{5}$ is an irrational number. $($True $/$ False$)3.\frac{1}{\sqrt[\phantom{2}]{2}}(/)\frac{1}{\sqrt[\phantom{2}]{2}}$ is a rational number. $($True $/$ False$)4.64$ m$96...$ H$.$C$.$F$.$ of $64$ and $96$ is $q,()32$ m$)8()16)45.3\sqrt[\phantom{2}]{5}2\sqrt[\phantom{2}]{5}(/)3\sqrt[\phantom{2}]{5}2\sqrt[\phantom{2}]{5}$ is an irrational number. $($True $/$ False$)6.\frac{35}{40}(\text{'}$s $/\text{'}$s$)$ Decimal representation of $\frac{15}{40}$ will be $q,($Terminat