Solve (g^39g^2-8g-8) (-6g^39g-3)

Question

Simplify the expression

- 486 g^{9} + 405 g^{5} + 24 g + 432 g^{4} + 24

Evaluate

(g^{3} \times 9 g^{2} - 8 g - 8) (- 6 g^{3} \times 9 g - 3)

Multiply

More Steps

(9 g^{5} - 8 g - 8) (- 6 g^{3} \times 9 g - 3)

Multiply

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(9 g^{5} - 8 g - 8) (- 54 g^{4} - 3)

Apply the distributive property

9 g^{5} (- 54 g^{4}) - 9 g^{5} \times 3 - 8 g (- 54 g^{4}) - (- 8 g \times 3) - 8 (- 54 g^{4}) - (- 8 \times 3)

Multiply the terms

More Steps

- 486 g^{9} - 9 g^{5} \times 3 - 8 g (- 54 g^{4}) - (- 8 g \times 3) - 8 (- 54 g^{4}) - (- 8 \times 3)

Multiply the numbers

- 486 g^{9} - 27 g^{5} - 8 g (- 54 g^{4}) - (- 8 g \times 3) - 8 (- 54 g^{4}) - (- 8 \times 3)

Multiply the terms

More Steps

- 486 g^{9} - 27 g^{5} + 432 g^{5} - (- 8 g \times 3) - 8 (- 54 g^{4}) - (- 8 \times 3)

Multiply the numbers

- 486 g^{9} - 27 g^{5} + 432 g^{5} - (- 24 g) - 8 (- 54 g^{4}) - (- 8 \times 3)

Multiply the numbers

More Steps

- 486 g^{9} - 27 g^{5} + 432 g^{5} - (- 24 g) + 432 g^{4} - (- 8 \times 3)

Multiply the numbers

- 486 g^{9} - 27 g^{5} + 432 g^{5} - (- 24 g) + 432 g^{4} - (- 24)

If a negative sign or a subtraction symbol appears outside parentheses, remove the parentheses and change the sign of every term within the parentheses

- 486 g^{9} - 27 g^{5} + 432 g^{5} + 24 g + 432 g^{4} + 24

Solution

More Steps

- 486 g^{9} + 405 g^{5} + 24 g + 432 g^{4} + 24

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Factor the expression

- 3 (9 g^{5} - 8 g - 8) (18 g^{4} + 1)

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