If `m+1/(m-2)=4` then `(m-2)^2+1/(m-2)^2=`

If m+ (1)/(m-2)=4 , find (m-2)^(111) + (1)/((m-2)^(111))= ?

If m-(1)/(m)=5 then find m^(2)-(1)/(m^(2))

If m+ (1)/(m-2)=4 , find m^(2) + m+1 =?

If m + 1/( m - 2 ) = 4 , then find the value of ( m- 2)^2 + 1/ ( m-2 )^2

If m+ (1)/(m+2)=-4 , find (m+2)^(111) + (1)/((m+2)^(111))= ?

If m+ (1)/(m+2)=-4 , find m^(2) + m+1 =?

If 2^(-m)\ xx1/(2^m)=1/4, then 1/(14)\ {(4^m)^(1//2)+\ (1/(5^m))^(-1)} is equal to (a) 1/2 (b) 2 (c) 4 (d) -1/4

Ifm-(1)/(m)=5, find (1)m^(2)+(1)/(m^(2))(pi i)m^(2)-(1)/(m^(2))

If m+ (1)/(m-2)=0 , find m^(5) + m^(4) + m^(3) + m^(2)+ m+1 = ?