How do you simplify $(- 10 k^{2} + 7 k + 6 k^{4}) + (- 14 - 4 k^{4} - 14 k)$ $(- 10k ^ { 2} + 7k + 6k ^ { 4} ) + ( - 14- 4k ^ { 4} - 14k )$ ?

Question

1891 views around the world

You can reuse this answer
Creative Commons License

Answer 1 · 2017-11-08T00:09:42

$2 k^{4} - 10 k^{2} - 7 k - 14$ $2k^4-10k^2-7k-14$

There are no like terms within the parenthesis and no distributing needed, we can go ahead and take away the parenthesis.

$- 10 k^{2} + 7 k + 6 k^{4} - 14 - 4 k^{4} - 14 k$ $-10k^2+7k+6k^4-14-4k^4-14k$

Now, combine the like terms.

$(6 k^{4} - 4 k^{4}) - 10 k^{2} + (7 k - 14 k) - 14$ $(6k^4-4k^4)-10k^2+(7k-14k)-14$

$2 k^{4} - 10 k^{2} - 7 k - 14$ $2k^4-10k^2-7k-14$

How do you simplify (- 10k ^ { 2} + 7k + 6k ^ { 4} ) + ( - 14- 4k ^ { 4} - 14k ) (−10k2+7k+6k4)+(−14−4k4−14k)(- 10k ^ { 2} + 7k + 6k ^ { 4} ) + ( - 14- 4k ^ { 4} - 14k ) ?