If cosecθ – sinθ = l and secθ –cosθ = m, then the value of l2m2(l2+ m2 + 3) is

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If cosecθ - sinθ=l and secθ - cosθ=m, then find the value of l²m²(l²+m²+3).If cosecθ - sinθ=l and secθ - cosθ=m, then find the value of l²m²(l²+m²+3).
If cosecθ−sinθ=m and secθ−cosθ=n, prove that (m^2 n)^(2⁄3)+(mn^2 )^(2⁄3)=1 CLASS-10 TRIGONOMETRYIf cosecθ−sinθ=m and secθ−cosθ=n, prove that (m^2 n)^(2⁄3)+(mn^2 )^(2⁄3)=1 CLASS-10 TRIGONOMETRY
If cosec θ - sin θ = l and sec θ - cos θ = m, then prove that l^2 m^2 (l^2 + m^2 + 3 ) = 1If cosec θ - sin θ = l and sec θ - cos θ = m, then prove that l^2 m^2 (l^2 + m^2 + 3 ) = 1
If cosec theta - sin theta = m and sec theta - cos theta = n , Prove then (m^2n)^2/3 + (mn^2)^2/3 =1If cosec theta - sin theta = m and sec theta - cos theta = n , Prove then (m^2n)^2/3 + (mn^2)^2/3 =1
If cosec theta - sin theta = l and sec theta - cos theta = m, prove that l^2m^2(l^2 + m^2 + 3) = 1If cosec theta - sin theta = l and sec theta - cos theta = m, prove that l^2m^2(l^2 + m^2 + 3) = 1
Prove that: If cosec θ – sin θ = l, and sec θ – cos θ = m, show that l2m2 (l2 + m2 + 3) = 1Prove that: If cosec θ – sin θ = l, and sec θ – cos θ = m, show that l2m2 (l2 + m2 + 3) = 1
Class 10-Trigonometric Identities-RDSharma-Eg36,If cosecθ-sinθ=l,secθ-cosθ=m,PT l^2m^2(l^2+m^2+3)=1Class 10-Trigonometric Identities-RDSharma-Eg36,If cosecθ-sinθ=l,secθ-cosθ=m,PT l^2m^2(l^2+m^2+3)=1
If cosec θ – sin θ = l and sec θ – cos θ = m, prove that l^2 m^2 (l^2 + m^2 + 3) = 1If cosec θ – sin θ = l and sec θ – cos θ = m, prove that l^2 m^2 (l^2 + m^2 + 3) = 1