Let `(x, y)` be such that `sin^-1 (ax) + cos^-1 (bxy)=pi/2` If `a=1 and b=0`, then `(x,y)`

Let (x, y) be such that sin^-1 (ax) + cos^-1 (y)+ cos^-1 (bxy)=pi/2 If a=1 and b=0 , then (x,y)

Let (x, y) be such that sin^-1 (ax) + cos^-1 (y)+ cos^-1 (bxy)=pi/2 If a=1 and b=2 , then (x,y)

Let (x, y) be such that sin^-1 (ax) + cos^-1 (y)+ cos^-1 (bxy)=pi/2 If a=1 and b=1 , then (x,y)

Let (x,y) be such that sin^(-1)(ax)+cos^(-1)y+cos^(-1)(bxy)=pi/2

Let (x,y)be such that sin^(-1)(ax)+cos^(-1)y+cos^(-1)(bxy)=(pi)/(2) If a=1 alnd b=2 then (x,y)lies on

Let (x,y)be such that sin^(-1)(ax)+cos^(-1)y+cos^(-1)(bxy)=(pi)/(2) If a=1 alnd b=2 then (x,y)lies on

Let (x,y) be such that sin_-1 (ax) + cos ^-1 (y) + cos ^-1 (bxy)=pi/2 Match the statement in Column I with the properties in Column II and indicate your answer by darkening the appropriate bubbles in the 4 xx 4 matrix.

Let (x, y) be such that sin^(-1)(ax)+cos^(-1)(y)+cos^(-1)(bxy)=pi//2 . Match the statements in column I with statements in column II. {:("Column I", "Column II"), ("A) If a = 1 and b = 0, then (x, y)", "p) lies on the circle "x^(2)+y^(2)=1), ("B) If a = 1 and b = 1, then (x, y)", "q) lies on "(x^(2)-1)(y^(2)-1)=0), ("C) If a = 1 and b = 2, then (x, y)", "r) lies on y = x"), ("D) If a = 2 and b = 2, then (x, y)", "s) lies on "(4x^(2)-1)(y^(2)-1)=0):}