if 5P(n,3) = 4P(n,1+3) then n is
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→5 P (n,3) = 4 P [n,(1+3)]
→ 5 P (n,3) = 4 P(n,4)
→As P(n,r)=
→5 ×
Cancelling n! from numerator, and (n-3)!= (n-3)(n-4)! , so cancelling (n-4)! from denominator we get
→5= 4(n-3)
→5 = 4n -12
→5+12 = 4 n
→4 n= 17
→n= 17/4, which is impossible because n can't be a rational number.
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