If `(m_i,1/m_i), i=1,2,3,4` are concyclic points, then the value of `m_1m_2m_3m_4` is

If (m_(-)i,1/m_(-)i),i=1,2,3,4 are concyclic points then the value of m_(1)m_(2)m_(3)m_(4) is

If (m_(i),(1)/(m_(i))),i=1,2,3,4 are concyclic points,then the value of m_(1)m_(2)m_(3)m_(4) is

If (m_i , 1/m_i), i= 1, 2, 3, 4 are four distinct points on a circle, show that m_1 m_2 m_3 m_4 = 1

If m^2-4m+1=0 then the value of (m^3+1/m^3) is:

If |[3,m],[4,7]|=1 , then the value of m is:

Two tangents to the hyperbola (x^(2))/(a^(2))-(y^(2))/(b^(2))=1 having m_(1) and m_(2) cut the axes at four concyclic points.Fid the value of m_(1)m_(2)

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

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

If m_(1)&m_(2) are the slopes of the tangents to the hyperbola (x^(2))/(25)-(y^(2))/(16)=1 which passes through the point (4,2), find the value of (i)m_(1)+m_(2)&(ii)m_(2)m_(2)