Multiplication of Powers: Number of terms

$8^2\cdot8^3\cdot8^5=$

$8^{10}$

$2^{10}\cdot2^7\cdot2^6=$

$2^{23}$

Simplify the following equation:

$$$4^5\times4\times4^2=$

$4^{5+1+2}$

Simplify the following equation:

$5^3\times5^6\times5^2=$

$5^{3+6+2}$

Simplify the following equation:

$9^7\times9^3\times9^5=$

$9^{7+3+5}$

Simplify the following equation:

$$$11^2\times11^3\times11^4=$

$11^{2+3+4}$

Simplify the following equation:

$$$2^1\times2^2\times2^3=$

$2^{1+2+3}$

Simplify the following equation:

$10^5\times10^7\times10^2=$

a'+b' are correct

Simplify the following equation:

$$$13^3\times13^4\times13^2=$

$13^9$

Simplify the following equation:

$$$15^4\times15\times15^3=$

$15^8$

Simplify the following equation:

$20^6\times20^2\times20^4=$

A'+C' are correct

Simplify the following equation:

$-4^3\times-4^4\times-4^2=$

$-4^9$

Simplify the following equation:

$6^2\times6^5\times6=$

$6^8$

Expand the following expression:

$7^6=$

$7^1\times7\times7^4$

Expand the following equation:

$8^{10}=$

$8^3\times8^3\times8^4$

Expand the following equation:

$6^{12}=$

$6^2\times6^3\times6^7$

Expand the following equation:

$5^4=$

$5\times5\times5^2$

Reduce the following equation:

$2^3\times2^4\times2^6\times2^5=$

$2^{18}$

Reduce the following equation:

$6^3\times6^5\times6^6\times6^4=$

$6^{18}$

$((x^{\frac{1}{4}}\times3^2\times6^3)^{\frac{1}{4}})^8=$

$x^{\frac{1}{2}}\times3^4\times6^6$