If `asin^2x+bcos^2x=c,bsin^2y+acos^2y=d,and atanx=btany`, then prove that `a^2/b^2=((d-a)(c-a))/((b-c)(b-d))`.

If asin^(2)x+bcos^(2)x=c,b sin^(2)y+acos^(2)y=d ,anda tanx = b tan y then prove that (a^(2))/(b^(2))=((d-a)(c-a))/((b-c)(b-d)) . ,

If a sin^(2)x+b cos^(2)x=c, b sin^(2)y+a cos^(2)y=d and atan x=btany then the value of ((d-a)(c-a))/((b-c)(b-d))=

If asin^2x+bcos^2x=c,bsin^2y+acos^2y=d and atanx=btany then a^2/b^2=........ (0ltx,yltpi/ 2)

If asin^(2)x+bcos^(2)x=c, bsin^(2) y+a cos^(2) y = d and a tan x = btan y then (a^(2))/(b^(2)) =

If asin^(2)x + bcos^(2)x = c bsin^(2)y + acos^(2)y = d and atanx = btany , then a^(2)/b^(2) equals :

If asin^2x+bcos^2x=c,bsin^2y+acos^2y=d and atanx=btany then a^2/b^2=........ (0ltx,yltpi/ 2) .............. A) ((b-c) (d-b))/((a-d) (c-a)) B) ((a-d ) (c-a))/((b-c) (d-b)) C) ((d-a) (c-a))/((b-c)(d-b)) D) ((b-c) (d-b))/((c-a) (a-d))

If asin^(2)theta+bcos^(2)theta=c , then prove that tan^(2)theta=(c-b)/(a-c)

If asin^(2)theta+bcos^(2)theta=c , then prove that tan^(2)theta=(c-b)/(a-c)

If a, b, c, d are in G.P., then prove that: (b-c)^(2)+(c-a)^(2)+(d-b)^(2)=(a-d)^(2)

If a,b,c,d are in G.P., then prove that: (b-c)^2 + (c-a)^2+(d-b)^2=(a-d)^2