Simplify the following expression:
2·x23·x34x
=2·x4·24·3·x3·33·4x
=2·x812·x912x
=2·x8·x912x
=2·x1712x
=2·x12x512x
=2·x1212·x512x
=2·x·x512x
=2·x512
Bring the two roots to the same root exponent!
Break down the expression under the root into products in such a way that we can extract a root from at least one term!
Modifying a root component:
an=amm·n
2·x512