How much greater is $(- 14 x^{7} + 19 x^{6} - 17) than (5 x^{5} - 10 x^{4} + 18)$ $(-14x^7 + 19x^6 - 17) " than " (5x^5 - 10x^4 + 18)$ ?

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How much greater is $(- 14 x^{7} + 19 x^{6} - 17) than (5 x^{5} - 10 x^{4} + 18)$ $(-14x^7 + 19x^6 - 17) " than " (5x^5 - 10x^4 + 18)$ ?

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Answer 1 · 2018-05-30T22:04:45

$- 14 x^{7} + 19 x^{6} - 5 x^{5} + 10 x^{4} - 35$ $-14x^7+19x^6-5x^5+10x^4-35$

Explanation:

To solve you must put the bigger expression on top and the smaller expression on the bottom and subtract.
We are told the first expression is greater.
$- 14 x^{7} + 19 x^{6} - 17$ $-14x^7+19x^6-17$
$ul(- (5x^5-10x^4+18))$

Distribute the negative

$-14x^7+19x^6-17$
$ul(- 5x^5+10x^4-18)$

Now simplify the like terms
$-14x^7+19x^6 -5x^5+10x^4-35$

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How much greater is $(- 14 x^{7} + 19 x^{6} - 17) than (5 x^{5} - 10 x^{4} + 18)$ $(-14x^7 + 19x^6 - 17) " than " (5x^5 - 10x^4 + 18)$ ?

1 Answer

Explanation:

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Science

Math

Humanities

... and beyond

How much greater is (-14x^7 + 19x^6 - 17) " than " (5x^5 - 10x^4 + 18)(−14x7+19x6−17) than (5x5−10x4+18)(-14x^7 + 19x^6 - 17) " than " (5x^5 - 10x^4 + 18)?

1 Answer

Explanation:

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How much greater is $(- 14 x^{7} + 19 x^{6} - 17) than (5 x^{5} - 10 x^{4} + 18)$ $(-14x^7 + 19x^6 - 17) " than " (5x^5 - 10x^4 + 18)$ ?