Question

use the box method to distribute and simplify ((-2x^{3}+4x^{2}-2x + 3)(-4x + 1)). drag and drop the terms to the correct locations of the table.
((-2x^{3}+4x^{2}-2x + 3)(-4x + 1)
answer
attempt 1 out of 2
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Explanation:

Step1: Multiply -4x by -2x³

$(-4x)\times(-2x^{3}) = 8x^{4}$

Step2: Multiply -4x by 4x²

$(-4x)\times(4x^{2})=-16x^{3}$

Step3: Multiply -4x by -2x

$(-4x)\times(-2x) = 8x^{2}$

Step4: Multiply -4x by 3

$(-4x)\times3=-12x$

Step5: Multiply 1 by -2x³

$1\times(-2x^{3})=-2x^{3}$

Step6: Multiply 1 by 4x²

$1\times(4x^{2}) = 4x^{2}$

Step7: Multiply 1 by -2x

$1\times(-2x)=-2x$

Step8: Multiply 1 by 3

$1\times3 = 3$

The filled - in table:

	$-2x^{3}$	$4x^{2}$	$-2x$	$3$
$1$	$-2x^{3}$	$4x^{2}$	$-2x$	$3$

Answer:

The filled - in table:

	$-2x^{3}$	$4x^{2}$	$-2x$	$3$
$1$	$-2x^{3}$	$4x^{2}$	$-2x$	$3$