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- n! = n(n-1)(n-2).......1
- Given,
- g(r) = 1/r , r € [1,9]
- g(r) - 1/r = 0
- rg(r)-1 = 0
- Given r can be equal to 1 , 2 , ......9
- rg(r)-1 = k (r-1)(r-2)....(r-9) -------(1)
- Put r = 0
- -1 = k (-1)(-2)(-3)....(-9)
- k = 1/9!
- Now put r = 10 in equation (1)
- 10 g(10)-1 = 1/9! (10-1)(10-2).....(10-9)
- 10 g(10)-1 = 1/9! × 9!
- 10 g(10)-1 = 1
- g(10) = 1/5
- f(-1) = (-1-1)(-1/2 -1)(-1/3 -1).....(-1/9 -1)
- f(-1) = (-2)(-3/2)(-4/3)......(-10/9)
- f(-1) = 10
- f(-1) ÷ g(10) = 10 ÷ 1/5
- f(-1) ÷ g(10) = 50
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