The value of P220 is ?
20
19
380
None of these
Explanation for the correct answer:
The formula for Prn is given as
Prn=n!n-r!
Here we have, n=20,r=2
⇒ P220=20!(20-2)!
⇒ P220=20!18!
⇒ P220=20×19
⇒ P220=380
Hence, the value of P220 is 380, so correct option is (C).
Find the value of p2+1p2, if p+1p=7.
If tan A, tan B are the roots of x2−Px+Q=0 the value of sin2 (A+B)=(where P, Q ϵ R)