VI.- Multiplicación de radicales

Ejercicios para practicar la multiplicación de radicales en expresiones algebraicas, con ejemplos variados para dominar esta operación paso a paso.

692.

$\large \sqrt[3]{a^{2}b}\, .\, \sqrt[3]{abc^{2}}$

693.

$\large 5\sqrt{a+b}\, .\, a\sqrt{a-b}$

694.

$\large \sqrt{3a^{2}b}\, .\, (-5\sqrt{2ab})$

695.

$\large \sqrt{2a}\, .\, \sqrt{3b^{2}c}\, .\, \sqrt{a^{2}b^{2}}\, .\, \sqrt{2c^{2}d}$

696.

$\large \sqrt[5]{a^{3}b^{4}c^{2}}\, .\, \sqrt[5]{ab^{3}c^{3}}\, .\, \sqrt[5]{a^{4}b^{3}c^{2}d}$

697.

$\large 5\sqrt{32}\, .\, 3\sqrt{3}$

698.

$\large ab\sqrt[5]{ab^{2}c^{3}}\, .\, \sqrt[5]{a^{3}c}\, .\, 2a^{2}\sqrt[5]{5a^{2}b^{2}c}$

699.

$\large \sqrt[3]{a^{2}bc^{2}}\, .\, (-\sqrt[4]{a^{3}b^{2}c})$

700.

$\large \sqrt[5]{a^{3}b^{4}}\, .\, \sqrt[6]{a^{2}b^{3}c^{4}}$

701.

$\large \sqrt[3]{a^{2}b}\, .\, \sqrt[5]{a^{3}b^{4}}\, .\, \sqrt{abc}$

702.

$\large \sqrt[3]{a^{2}b}\, .\, \sqrt[5]{a^{4}b^{2}c}$

703.

$\large \sqrt[4]{a^{3}b^{2}c^{3}d}\, .\, (-\sqrt[7]{a^{5}b^{6}d5})$

704.

$\large \sqrt[3]{a^{2}b^{2}c}\, .\, \sqrt[8]{b^{7}c^{6}a^{5}}\, .\, (-\sqrt[5]{a^{2}b^{2}c^{4}})$

705.

$\large 3\sqrt{a}\, .\, b\sqrt[n]{a+1}$

706.

$\large \sqrt[4]{a^{2}-b^{2}}\, .\, \sqrt[6]{a^{2}+b^{2}}$

707.

$\large 2a\sqrt{a}\, .\, ab^{2}\, \sqrt[3]{b^{2}}\, .\, \sqrt[5]{c^{2}}$

708.

$\large (2+\sqrt{5})(3-\sqrt{5})$

709.

$\large (4+\sqrt{3})(4-\sqrt{3})$

710.

$\large (3-2\sqrt{5})(3+2\sqrt{5})$

711.

$\large (\sqrt{5}+\sqrt{3})(5-\sqrt{3})$

712.

$\large (4\sqrt{8}+\sqrt{5})(3\sqrt{10}-4)$

713.

$\large (-3+\sqrt{\frac{2}{7}})(-3-\sqrt{\frac{2}{7}})$

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