If `"^(m)C_(3)+^(m)C_(4)>^(m+1)C_(3)` the least positive integral value of m is

If ((1+i)/(1-i))^(m)=1, then find the least positive integral value of m.

If z=(1)/(2)(sqrt(3)-i) , then the least possible integral value of m such that (z^(101)+i^(109))^(106)=z^(m+1) is

If eccentricity of the hyperbola 4 and y = mx + c is a tangent to the hyperbola H, then least positive integral value of m is equal to

Find the value of sum_(p=1)^(n)(sum_(m=p)^(n)C_(m)^(m)C_(p)) And hence,find the value of lim_(n rarr oo)(1)/(3^(n))sum_(p=1)^(n)(sum_(m=p)^(n)C_(m)^(m)C_(p))

if C_(2)=n then find the value of (m+1)C_(4)

The least positive integral value of the expression (1)/(2) log_(10) m - log_(m^(-2)) 10 is ______.