What is (x+10+sqrt(199))(x-10-sqrt(199)) ?

The solution to (x+10+sqrt(199))(x-10-sqrt(199)) is x^2-20sqrt(199)-299

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simplify (x+10+sqrt(199))(x-10-sqrt(199))

simplify

(x + 10 + 199) (x - 10 - 199)

x^{2} - 20199 - 299

Solution steps

(x + 10 + 199) (x - 10 - 199)

Distribute parentheses

= xx + x (- 10) + x (- 199) + 10 x + 10 (- 10) + 10 (- 199) + 199 x + 199 (- 10) + 199 (- 199)

Simplify

xx + x (- 10) + x (- 199) + 10 x + 10 (- 10) + 10 (- 199) + 199 x + 199 (- 10) + 199 (- 199) : x^{2} - 20199 - 299

= x^{2} - 20199 - 299

A (- 3, - 6) B (1, - 6)

\frac{x ^{2} - x + 15}{( x - 3 ) ( x + 4 )}

so l v e (- 950 \cdot 8 + b = 35200)

\frac{2 z - 1}{( 2 z + 1 ) ( z + 1 )}

\frac{4 e ^{- 3 s}}{( s + 1 ) ( s - 3 )}

What is (x+10+sqrt(199))(x-10-sqrt(199)) ?
The solution to (x+10+sqrt(199))(x-10-sqrt(199)) is x^2-20sqrt(199)-299