Multiply. $$ \quad(5 \sqrt{10}-4)(5 \sqrt{6}-2) $$ Simplify your answer as much as possible.

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Calculate or simplify the expression $$ (5*\sqrt(10)-4)*(5*\sqrt(6)-2) $$.
Calculate the value by following steps:
- step0: Calculate:
  $$\left(5\sqrt{10}-4ight)\left(5\sqrt{6}-2ight)$$
- step1: Apply the distributive property:
  $$5\sqrt{10}	imes 5\sqrt{6}+5\sqrt{10}	imes \left(-2ight)-4	imes 5\sqrt{6}-4\left(-2ight)$$
- step2: Multiply the numbers:
  $$50\sqrt{15}-10\sqrt{10}-20\sqrt{6}+8$$
The simplified result of $$ (5 \sqrt{10}-4)(5 \sqrt{6}-2) $$ is $$ 50\sqrt{15}-10\sqrt{10}-20\sqrt{6}+8 $$.
$$ 50\sqrt{15}-10\sqrt{10}-20\sqrt{6}+8 $$

Multiply.

Simplify your answer as much as possible.

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Multiply. Simplify your answer as much as possible.