$a^3\cdot a^2=a^6$

$a^2+a^2=a^4$

${\left(a^3\right)}^2=a^5$

$\frac{a^3}{a^2}=a(a\ne 0)$

$2a-a=2$

${(a-1)}^2=a^2-1$

$a^6÷a^3=a^2$

${\left(2a^3\right)}^2=4a^6$

$a^2+a^2=a^4$

$2a-a=1$

$2a\cdot (-3a)=-6a^2$

${\left(a^2\right)}^3=a^5$

$a+a^2=a^3$

${\left(2a^2\right)}^3=2a^6$

$a^6÷a^2=a^3$

$a^3\cdot a^2=a^5$

$x^3+x^3=x^6$

$2x^3-x^3=x^3$

${\left(x^3\right)}^2=x^5$

$x^3\cdot x^3=x^9$