I.- Potencias

A continuación se proponen ejercicios que combinan potencias y radicación de expresiones algebraicas, ayudándote a dominar las relaciones entre exponentes y raíces.

628.

$\large (a^{2})^{4}$

629.

$\large [(ab^{2})^{3}]^{4}$

630.

$\large (-x^{2}z^{3})^{3}$

631.

$\large (-2a^{4}b^{2}c)^{2}$

632.

$\large (-7a^{3}b^{2}c^{3})^{5}$

633.

$\large (5a^{6}b^{3}c^{2}d^{4})^{n}$

634.

$\large ([(a^{m})^{n}]^{r})^{s}$

635.

$\large ([(-3a^{2}b^{3}c^{3}d^{n})^{4}]^{r})^{s}$

636.

$\large (-5a^{-2}b^{2}d^{3})^{2}$

637.

$\large (\pm\, 3a^{2}bc^{3})^{2}$

638.

$\large (-a^{4}bd^{2})^{5}$

639.

$\large (2a^{3}bc^{2})^{3}$

640.

$\large (5a^{3}b^{2}c^{-2}d)^{-3}$

641.

$\large (5ab^{2}c^{3})^{3}$

642.

$\large (\frac{a^{3}}{a^{2}})^{4}$

643.

$\large (\frac{a^{2}b^{5}}{d^{2}c})^{4}$

644.

$\large (-\frac{3a^{2}c}{4bd^{3}})^{4}$

645.

$\large (-\frac{2a^{5}b^{2}c^{3}}{3d^{2}m^{5}})^{3}$

646.

$\large (\frac{5a^{4}b^{r}c^{s}}{6a^{3}b^{n}c^{t}})^{p}$

647.

$\large (x-a)^{4}$

648.

$\large (2a+b)^{5}$

649.

$\large (a+\frac{1}{a+1})^{2}$

650.

$\large (2a^{2}+3bc^{2})^{4}$

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