"यदि `tantheta+sintheta=m` और `tantheta-sintheta=n`, तो दिखाएँ कि `m^2-n^2= 4sqrt(nm)`"

If tantheta+sintheta=mandtantheta-sintheta=n ,then

If tan theta+sin theta=m and tan theta-sin theta=n show that m^(2)-n^(2)=4sqrt(nm)

If tantheta+sintheta=m and tantheta-sintheta=n , then prove that: m^(2)-n^(2)=4sqrt(mn)

If tantheta+sintheta=mandtantheta-sintheta=n , then find the value of sqrt(mn) .

If tantheta +sintheta = m and tantheta-sintheta=n , then prove that m^(2)-n^(2)=4sinthetatantheta .

If tantheta+sintheta=m and tan theta-sin theta=n , then find the value of m^(2)-n^(2) .

If tantheta+sintheta=m and tantheta-sintheta=n , then the value of m^2-n^2 is equal to (a)4 mn (b) 2sqrt(mn) (c) 4sqrt(mn) (d) 2sqrt(m//n)

sintheta=-1/2 and tantheta=-1/sqrt(3)

If tan theta+sin theta=m and tan theta-sin theta=n then m^(2)-n^(2)=4mn(b)m^(2)+n^(2)=4mnm^(2)-n^(2)=m^(2)+n^(2)(d)m^(2)-n^(2)=4sqrt(mn)

If : tantheta+cottheta=2,"then": sintheta+costheta