A region in the xy-plane is bounded by the curve and the line

MATHEMATICS · Single correct · A Level · Mathematics · Algebra and Functions · Algebra and Functions

Problem

A region in the xy-plane is bounded by the curve y=(25−x2)y = \sqrt{(25 - x^2)} and the line y=0y = 0 . If the point (a,a+1)(a, a+1) lies in the interior of the region, then (1) a∈(−4,3)a \in (-4, 3) (2) a∈(−∞,−1)∪(3,∞)a \in (-\infty, -1) \cup (3, \infty) (3) a∈(−1,3)a \in (-1, 3) (4) None of these

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