What are unlike surds? Give one example.

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Solution

Solution:
Unlike surds: Unlike surds are those surds which have different radicands.
Example: $2 \sqrt{5}$ and $3 \sqrt{6}$ are unlike surds.

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Similar questions

$\sqrt{2}$ and $\sqrt{28}$ are unlike surds.

\sqrt{8}, \sqrt{12}, \sqrt{20}, \sqrt{54}

\sqrt{50}, \sqrt[3]{54}, \sqrt[4]{32}

\sqrt{8}, \sqrt{18}, \sqrt{32}, \sqrt{50}

\sqrt{52}, 5 \sqrt{13}

\sqrt{68}, 5 \sqrt{3}

4 \sqrt{18}, 7 \sqrt{2}

19 \sqrt{12}, 6 \sqrt{3}

5 \sqrt{22}, 7 \sqrt{33}

5 \sqrt{5}, \sqrt{75}

\sqrt{a}, \sqrt{b}

\sqrt{c}

\sqrt{a} + \sqrt{b} = \sqrt{c}

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