To simplify the power of monomials, you must either find the power of a power or find the power of a product. Use the properties of exponents, which are stated below:
 To find the power of a power, the property of exponents states that (x^{m})^{n}=x^{mn}
(x^{2})^{5}=x^{10} 

(w^{2})^{3}=w^{6} 

(2^{3})^{2}=2^{6}=64 
 To find the power of a product, the property of exponents states that (xy)^{m}=x^{m}y^{m}
(3x^{5})^{2}=3^{2}x^{10}=9x^{10} 

(2y^{3})^{2}=(2)^{2}y^{6}=4y^{6} 

(w^{2}z)^{3}=w^{6}z^{3} 