If sec theta - tan theta = √2 tan theta, then prove that sec theta + tan theta = √2 sec theta

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If sec theta - tan theta = √2 tan theta, then prove that sec theta + tan theta = √2 sec theta#maths If sec theta - tan theta = √2 tan theta, then prove that sec theta + tan theta = √2 sec theta#maths
tan^2(theta) / sec(theta) = sec(theta) * tan(theta), verify the identity tan^2(theta) / sec(theta) = sec(theta) * tan(theta), verify the identity
tan^2(theta)/sec(theta) = sin(theta)tan(theta) tan^2(theta)/sec(theta) = sin(theta)tan(theta)
If sec theta +tan theta =8 then sec theta -tan theta = If sec theta +tan theta =8 then sec theta -tan theta =
Q15 | If secθ + tanθ = 2 + √5, then the value of sinθ is:- | If sec theta + tan theta = 2 + root 5 Q15 | If secθ + tanθ = 2 + √5, then the value of sinθ is:- | If sec theta + tan theta = 2 + root 5
If (Sec theta-tan theta)=root2tan theta then prove that (sec theta+tan theta)=root2Sec theta | RS 10 If (Sec theta-tan theta)=root2tan theta then prove that (sec theta+tan theta)=root2Sec theta | RS 10
If ` sec theta +tan theta =2, ` determine the value of ` (sec theta- tan theta)` If ` sec theta +tan theta =2, ` determine the value of ` (sec theta- tan theta)`
if (Sec θ - tan θ) =√2tan θ then prove that (Sec θ + tan θ) =√Sec θ. if (Sec θ - tan θ) =√2tan θ then prove that (Sec θ + tan θ) =√Sec θ.