" If "(cos^(2)x+(1)/(cos^(2)x))(1+tan^(2)2y)(3+sin3z)=4," then "

If (cos^(2)x+(1)/(cos^(2)x))(1+ tan^(2) 2 y)(3+ sin 3 z)=4 , then

If (cos^(2)x + 1/(cos^(2) x)) (1+tan^(2) 2y) (3+ sin 3z)=4 , then

If (cos^(2)x + 1/(cos^(2) x)) (1+tan^(2) 2y) (3+ sin 3z)=4 , then

(cos^(2)x+(1)/(cos^(2)x))(1+tan^(2)2y)(3+sin3z)=4 then y can take values equal to

If (cos^2 x + 1/(cos^2 x)) (1 + tan^2 2y)(3 + sin 3z) = 4 ,then

If (cos^(2)x+sec^(2)x)(1+tan^(2)2y)(3+sin3z)=4 then (x,y,z)=

If (cos^2x+1/(cos^2x)) (1+tan^2 2y)(3+sin3z)=4, then x is an integral multiple of pi x cannot be an even multiple of pi z is an integral multiple of pi y is an integral multiple of pi/2

If (cos^2x+1/(cos^2x)) (1+tan^2 2y)(3+sin3z)=4, then x is an integral multiple of pi x cannot be an even multiple of pi z is an integral multiple of pi y is an integral multiple of pi/2

If (cos^2x+1/(cos^2x)) (1+tan^2 2y)(3+sin3z)=4, then x is an integral multiple of pi x cannot be an even multiple of pi z is an integral multiple of pi y is an integral multiple of pi/2

(cos^2 x+1/(cos^2 x))(1+tan^2 2 y)(3+sin 3 z)=4, then y can take values equal to