1x can be written as x−1.
∴ The expression becomes 2x×3x−1
Applying commutative property, we ger,
2x×3x−1=(2×3)×(x×x−1)
⇒ 2x×3x−1=6×(x×x−1)
Adding exponents, we get,
6×(x×x−1)=6×x(1+(−1))=6x0
We know anything power zero is always 1.
∴ 2x×3x=6x0=6×1=6