What is expand ((k(n+1))!)/((kn)!) ?

The solution to expand ((k(n+1))!)/((kn)!) is ((kn+k)!)/((kn)!)

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expand ((k(n+1))!)/((kn)!)

expand

\frac{( k ( n + 1 ) ) !}{( kn ) !}

\frac{( kn + k ) !}{( kn ) !}

Solution steps

\frac{( k ( n + 1 ) ) !}{( kn ) !}

Expand

k (n + 1) : kn + k

= \frac{( kn + k ) !}{( kn ) !}

\frac{k}{x ( k - x )}

8 (y + 4) - 2 (y - 1 = 70 - 3 y)

, (+ 200 - 2 x) (+ 30 + 1 y)

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

(2 x + 7 y = 1, 5) (- 5 x - 7 y = 11)

What is expand ((k(n+1))!)/((kn)!) ?
The solution to expand ((k(n+1))!)/((kn)!) is ((kn+k)!)/((kn)!)