`1m= ddotk m`

If 3m -(1)/(3m) = 3, m ne 0 , then m^(2) + (1)/(81 m^(2)) is equal to

If 3m - (1)/(3m) = 3, m ne 0 , then m^(2) + (1)/(81 m^(2)) is equal to

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

Let m be a positive integer and Delta r=det[[m^(2)-1,*^(m)C_(r),1m^(2)-1,2^(m),m+1sin^(2)(m^(2)),sin^(2)m,sin(m^(2))]] of sum_(r=0)^(m)Delta r

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

Show that the distance between (1,-1) and ((2m^2)/(1+m^2),(1-m)^2/(1+m^2)) is not depend on m

In the equation (x(x-1)-(m+1))/((x-1)(m-1))=x/m , the roots are equal when m=

If m in N and m>=2, prove that: det[[1,1m_(C_(1)),m+1_(C_(1)),m+2_(C_(1))m_(C_(2)),m+1_(C_(2)),m+2_(C_(2))]]=1