Column I Column II (A) Two rays in I quadrant x+ y = |a| and ax - y = 1 intersect each other in the interval a ∈(a0, ∞),

Question

Match the conditions/expressions in Column I with statement in Column II.

Column I	Column II
(A) Two rays in I quadrant x+ y = |a| and ax - y = 1 intersect each other in the interval a ∈(a0, ∞), then value of (2a0/3) is	(p) 2
(B) Point (α, β, γ) lie on the plane x + y + z = 2 let vector a = αi + βj + γk and k x (k x a = vector 0, then γ is	(q) 2/3
(C) |∫(1 - y2) dy, y ∈ [0,1]| + |∫ (y2 - 1)dy, y ∈ [1, 0]|	(r) |∫√1 - x dx, x ∈ [0, 1]| + ||∫√1 + x dx, x ∈ [0, -1]
(D) If sin A sin B sin C + cos A cos B = 1, then the value of sin C =	(s) 1

Answer 1

A→q

B→p

C→r

D→s

(D) sin A sin B sin C + cos A cos B