Multiply. $$ (t-5)^{2}(t+5)^{2} $$ $$ (t-5)^{2}(t+5)^{2}=\square $$ (Simplify your answer.)

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$$ t^{4}-50t^{2}+625 $$ Calculate or simplify the expression $$ (t-5)^{2}(t+5)^{2} $$. Simplify the expression by following steps: - step0: Solution: $$\left(t-5\right)^{2}\left(t+5\right)^{2}$$ - step1: Multiply the expression: $$\left(t^{2}-25\right)^{2}$$ - step2: Expand the expression: $$t^{4}-50t^{2}+625$$ The simplified form of $$ (t-5)^{2}(t+5)^{2} $$ is $$ t^{4}-50t^{2}+625 $$.

Multiply. \[ (t-5)^{2}(t+5)^{2} \] \( (t-5)^{2}(t+5)^{2}=\square \) (Simplify your answer.)

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Multiply. \[ (t-5)^{2}(t+5)^{2} \] \( (t-5)^{2}(t+5)^{2}=\square \) (Simplify your answer.)

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