Lutasin ang (3sqrt{3}-(2sqrt{3}-sqrt{3}*(x-2))*05)*(8-x)*05

$$(3 \sqrt{ 3 } -(2 \sqrt{ 3 } - \sqrt{ 3 } \times (x-2)) \times 05) \times (8-x) \times 05$$

I-evaluate

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Mga Hakbang ng Solution

I-multiply ang 0 at 5 para makuha ang 0.

$$0\left(3\sqrt{3}-0\times 5\left(2\sqrt{3}-\sqrt{3}\left(x-2\right)\right)\right)\left(8-x\right)$$

I-multiply ang 0 at 5 para makuha ang 0.

$$0\left(3\sqrt{3}-0\left(2\sqrt{3}-\sqrt{3}\left(x-2\right)\right)\right)\left(8-x\right)$$

Gamitin ang distributive property para i-multiply ang \sqrt{3} gamit ang x-2.

$$0\left(3\sqrt{3}-0\left(2\sqrt{3}-\left(\sqrt{3}x-2\sqrt{3}\right)\right)\right)\left(8-x\right)$$

Para hanapin ang kabaligtaran ng \sqrt{3}x-2\sqrt{3}, hanapin ang kabaligtaran ng bawat term.

$$0\left(3\sqrt{3}-0\left(2\sqrt{3}-\sqrt{3}x-\left(-2\sqrt{3}\right)\right)\right)\left(8-x\right)$$

Ang kabaliktaran ng -2\sqrt{3} ay 2\sqrt{3}.

$$0\left(3\sqrt{3}-0\left(2\sqrt{3}-\sqrt{3}x+2\sqrt{3}\right)\right)\left(8-x\right)$$

Pagsamahin ang 2\sqrt{3} at 2\sqrt{3} para makuha ang 4\sqrt{3}.

$$0\left(3\sqrt{3}-0\left(4\sqrt{3}-\sqrt{3}x\right)\right)\left(8-x\right)$$

Ang kahit anong imu-multiply sa zero ay zero pa rin.

$$0\left(3\sqrt{3}-0\right)\left(8-x\right)$$

Ang kahit anong imu-multiply sa zero ay zero pa rin.

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I-factor

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