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Factorize (2g)^2 - 18
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2(2g^2-9)
using this identity a^2-b^2=(a+b)(a-b) is it possible to solve it
Yes, you can \[18=(3\sqrt{2})^2\] So we have \[(2g)^2-(3\sqrt{2})^2\] apply the identity as required!
or you can apply it after factoring out a 2 \[(2g)^2-18=4g^2-18=2(2g^2-9)=2((\sqrt{2}g)^2-3^2)\]
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