Multiply. $$ (4 \sqrt{2}-2)(1-3 \sqrt{10}) $$ Simplify. your answer as much as possible.

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Calculate or simplify the expression $$ (4*\sqrt(2)-2)*(1-3*\sqrt(10)) $$.
Calculate the value by following steps:
- step0: Calculate:
  $$\left(4\sqrt{2}-2ight)\left(1-3\sqrt{10}ight)$$
- step1: Apply the distributive property:
  $$4\sqrt{2}	imes 1+4\sqrt{2}	imes \left(-3\sqrt{10}ight)-2	imes 1-2\left(-3\sqrt{10}ight)$$
- step2: Calculate:
  $$4\sqrt{2}-24\sqrt{5}-2+6\sqrt{10}$$
The simplified form of the expression $$(4 \sqrt{2}-2)(1-3 \sqrt{10})$$ is $$4\sqrt{2}-24\sqrt{5}-2+6\sqrt{10}$$.
$$4\sqrt{2}-24\sqrt{5}-2+6\sqrt{10}$$

Multiply.

Simplify. your answer as much as possible.

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Multiply. Simplify. your answer as much as possible.