What is the 3rd term when $4 f^{3} + 19 f + 16 f^{4} - 9 f^{2}$ $4f^3 + 19f + 16f^4 - 9f^2$ is arranged in descending order?

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What is the 3rd term when $4 f^{3} + 19 f + 16 f^{4} - 9 f^{2}$ $4f^3 + 19f + 16f^4 - 9f^2$ is arranged in descending order?

1 Answer

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Answer 1 · 2016-01-07T20:01:46

3rd term = $- 9 f^{2}$ $- 9f^2$

Explanation:

To arrange the expression in descending order means writing the expression starting with the highest power , then the next highest etc. until you reach the lowest. If there was a constant term then it would be the lowest but there is not one here.

rewriting the expression in descending order :

$16 f^{4} + 4 f^{3} - 9 f^{2} + 19 f$ $16f^4 + 4f^3 - 9f^2 + 19f$

$\Rightarrow 3 r d t e r m = - 9 f^{2}$ $rArr 3rd term = -9f^2$

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What is the 3rd term when $4 f^{3} + 19 f + 16 f^{4} - 9 f^{2}$ $4f^3 + 19f + 16f^4 - 9f^2$ is arranged in descending order?

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Explanation:

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What is the 3rd term when $4 f^{3} + 19 f + 16 f^{4} - 9 f^{2}$ $4f^3 + 19f + 16f^4 - 9f^2$ is arranged in descending order?