What is ((n(n-6)))/(120*0.995*(6.001)^{n-5)} ?

The solution to ((n(n-6)))/(120*0.995*(6.001)^{n-5)} is (n(n-6))/(119.4*6.001^{n-5)}

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simplify ((n(n-6)))/(1200.995(6.001)^{n-5)}

simplify

\frac{( n ( n - 6 ) )}{120 \cdot 0.995 \cdot ( 6.001 ) ^{n - 5}}

\frac{n ( n - 6 )}{119.4 \cdot 6.00 1 ^{n - 5}}

Solution steps

\frac{n ( n - 6 )}{120 \cdot 0.995 \cdot 6.00 1 ^{n - 5}}

Multiply the numbers:

120 \cdot 0.995 = 119.4

= \frac{n ( n - 6 )}{119.4 \cdot 6.00 1 ^{n - 5}}

p (x) 2 x^{2} + 4 x - 16

(y^{2} + y + 7)^{2} \cdot c^{2} - (y^{2} + y + 7) (c - 3) + y^{2} + y + 7

5 - 2 x^{5.2} x^{5}

(a) (- z)^{5} \cdot (5 z^{6})

- 12 (- 2 - 4 x)

What is ((n(n-6)))/(120*0.995*(6.001)^{n-5)} ?
The solution to ((n(n-6)))/(120*0.995*(6.001)^{n-5)} is (n(n-6))/(119.4*6.001^{n-5)}