Solve (x 1)(x-8)(x-6)(x (-i))

Evaluate

(x \times 1) (x - 8) (x - 6) (x (- i))

Remove the parentheses

x \times 1 \times (x - 8) (x - 6) x (- i)

Rewrite the expression

x (x - 8) (x - 6) x (- i)

Rewrite the expression

- x (x - 8) (x - 6) x i

Multiply the terms

- x^{2} (x - 8) (x - 6) i

Use the commutative property to reorder the terms

- i x^{2} (x - 8) (x - 6)

Multiply the terms

More Steps

(- i x^{3} + 8 i x^{2}) (x - 6)

Apply the distributive property

- i x^{3} \times x - (- i x^{3} \times 6) + 8 i x^{2} \times x - 8 i x^{2} \times 6

Multiply the terms

More Steps

- i x^{4} - (- i x^{3} \times 6) + 8 i x^{2} \times x - 8 i x^{2} \times 6

Multiply the numbers

- i x^{4} - (- 6 i x^{3}) + 8 i x^{2} \times x - 8 i x^{2} \times 6

Multiply the terms

More Steps

- i x^{4} - (- 6 i x^{3}) + 8 i x^{3} - 8 i x^{2} \times 6

Multiply the numbers

- i x^{4} - (- 6 i x^{3}) + 8 i x^{3} - 48 i x^{2}

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

- i x^{4} + 6 i x^{3} + 8 i x^{3} - 48 i x^{2}

Solution

More Steps

- i x^{4} + 14 i x^{3} - 48 i x^{2}

Simplify the expression