What is (4p^3+7p+5)+(8+8p^4-7p) ?

The solution to (4p^3+7p+5)+(8+8p^4-7p) is 8p^4+4p^3+13

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simplify (4p^3+7p+5)+(8+8p^4-7p)

simplify

(4 p^{3} + 7 p + 5) + (8 + 8 p^{4} - 7 p)

8 p^{4} + 4 p^{3} + 13

Solution steps

(4 p^{3} + 7 p + 5) + (8 + 8 p^{4} - 7 p)

Simplify

(4 p^{3} + 7 p + 5) + (8 + 8 p^{4} - 7 p) : 4 p^{3} + 7 p + 5 + 8 + 8 p^{4} - 7 p

= 4 p^{3} + 7 p + 5 + 8 + 8 p^{4} - 7 p

Group like terms

= 8 p^{4} + 4 p^{3} + 7 p - 7 p + 5 + 8

Add similar elements:

7 p - 7 p = 0

= 8 p^{4} + 4 p^{3} + 5 + 8

Add the numbers:

5 + 8 = 13

= 8 p^{4} + 4 p^{3} + 13

\frac{2}{15} \cdot 90

m^{0}

\frac{- 4}{1}

\frac{- 4}{0}

\frac{\frac{5}{x + 2}}{\frac{3}{x + 2}}

What is (4p^3+7p+5)+(8+8p^4-7p) ?
The solution to (4p^3+7p+5)+(8+8p^4-7p) is 8p^4+4p^3+13