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$(sqrt{10})^2square(sqrt{8})^2+(sqrt{2})^2$ $10square8 + 2$ $10square10$

Question

$(sqrt{10})^2square(sqrt{8})^2+(sqrt{2})^2$
$10square8 + 2$
$10square10$

Explanation:

Step1: Simplify left-hand side

$(\sqrt{10})^2 = 10$

Step2: Simplify right-hand side terms

$(\sqrt{8})^2 = 8$, $(\sqrt{2})^2 = 2$

Step3: Sum right-hand side values

$8 + 2 = 10$

Step4: Compare both sides

$10 = 10$

Answer:

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