Question

Multiples of 3 are odd as well as even, but multiples of 4 are always even. Explain​

Answer 1

Answer:

$it \: is \: not \: nesessary \: that \: the \: \\ muliples \:of \: 3 \: is \: even \: but \: \\ in \: the \: case \: of \: 4 \: it \: is \: always \: \\ because \: it \: has \: 2 \: in \: his \: factoriation \\ and \: all \: the \: nymbers \: which \: has \: 2 \: \\ in \: its \: factorisation \: it \: will \: be \: a \: \\ even \: \\ \\ follow \: me \: for \: more \: hellp$

Answer 2

Answer:

when odd number is multiply with even number will be even else odd.so 3 is odd when 3 is multiply with odd number will give odd number but when multiply with even will give even number.

But 4 itself an even number so all the numbers when multiply with 4 will give even.

Step-by-step explanation:

example

3*1=3(odd)

but 3*2=6(even)

4*3=12(even)

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