simplify
$(t^{2} + s^{2}) (t^{2} - s^{2})$

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Solution

$(t^{2} + s^{2}) (t^{2} - s^{2})$ is of the form $(a + b) (a - b) = a^{2} - b^{2}$
$= t^{4} - s^{4}$

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Similar questions

Find the product of $(t + s^{2})$ and $(t^{2} - s)$ .

The product of $(t + s^{2})$ and $(t^{2} - s)$ is:

(t + s^{2}) and (t^{2} - s) .

(t + s^{2}) (t^{2} - s)

\frac{t^{2} + 1}{t} = \frac{58}{21}

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