यदि `a+ib=(1+ix)/(1-ix)`, तो `a^(2)+b^(2)=`

Show that a real value of x will satisfy the equation (1-ix)/(1+ix)=a-ib if a^(2)+b^(2)=1, wherea,breal.

Show that a real value of 'x' will satisfy the equation (1- ix )/(1+i x)=a-i b , where a^(2)+b^(2)=1 , a, b are real.

Show that a real value of x will satisfy the equation (1-ix)/(1+ix)=a-ibquad if a^(2)+b^(2)=1 ,when a,b are real.

Show that a real value of x will satisfy the equation (1-ix)/(1+ix)= a -ib if a^2+b^2=1 , where a, b are real.

If (1-ix)/(1+ix)=a-ibanda^(2)+b^(2)=1,where a,b in Randi=sqrt(-1), then x is equal to

If (1-ix)/(1+ix)=a-ibanda^(2)+b^(2)=1,where a,b in Randi=sqrt(-1), then xis equal to

If (1-ix)/(1+ix)=a-ibanda^(2)+b^(2)=1,where a,b in Randi=sqrt(-1), then x is equal to

If (1-ix)/(1+ix)=a-ibanda^(2)+b^(2)=1,where a,b in Randi=sqrt(-1), then xis equal to

Show that a real value of x\ will satisfy the equation (1-ix)/(1+ix)=a-i b\ if\ a^2+b^2=1 , when a\ , b are real.

If z=a+ib and Z=A+iB then show thatif z=(i(Z+1))/(z-1) then a^(2)+b^(2)-a=((A^(2)+B^(2)+2A-2B+1)/((A-1)^(2)+B^(2)))