What is sqrt((n)(n+2)(n+4)(n+6)+16) ?

The solution to sqrt((n)(n+2)(n+4)(n+6)+16) is sqrt(n^4+12n^3+44n^2+48n+16)

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simplify sqrt((n)(n+2)(n+4)(n+6)+16)

simplify

(n) (n + 2) (n + 4) (n + 6) + 16

n^{4} + 12 n^{3} + 44 n^{2} + 48 n + 16

Solution steps

(n) (n + 2) (n + 4) (n + 6) + 16

Apply rule:

(a) = a

(n) = n

= n (n + 2) (n + 4) (n + 6) + 16

Expand

n (n + 2) (n + 4) (n + 6) + 16 : n^{4} + 12 n^{3} + 44 n^{2} + 48 n + 16

= n^{4} + 12 n^{3} + 44 n^{2} + 48 n + 16

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\frac{( 5 x ^{2} - x - 1 )}{( x + 1 ) ( x ^{2} + 4 )}

(x - 1 - x)^{2}

K (1 + A + \frac{- A - 2 B}{z} + B + \frac{B}{z ^{2}}) \cdot 0.01397

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What is sqrt((n)(n+2)(n+4)(n+6)+16) ?
The solution to sqrt((n)(n+2)(n+4)(n+6)+16) is sqrt(n^4+12n^3+44n^2+48n+16)