Problem

Problem

Let (tan⁡α)x+(sin⁡α)y=α(\tan \alpha)x + (\sin \alpha)y = \alpha and (αcsc⁡α)x+(cos⁡α)y=1(\alpha \csc \alpha)x + (\cos \alpha)y = 1 be two variable straight lines, α\alpha being the parameter. Let PP be the point of intersection of the lines. In the limiting position, when α→0\alpha \to 0 , the point of intersection of straight lines is a. (2,−1)(2, -1) b. (2,1)(2, 1) c. (−2,1)(-2, 1) d. (−2,−1)(-2, -1)

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