Question
A circle touches the line L and the circle externally such that both the circles are on the same side of the line, then the locus of centre of the circle is (a) Ellipse (b) Hyperbola (c) Parabola (d) Parts of straight line



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Practice questions from similar books
Question 1
The circle with centre at O, intersects the parabola at the point P in the first quadrant. Let the tangent to the circle at P touches other two circles respectively. Suppose have equal radii and centres at and respectively. If and lie on the y-axis, then (a)(b)(c)area of triangle is (d)area of triangle Question 2
Base BC of tirangle ACB is fixed and opposite vetex A moves in such a way that constant. Prove that locus of vertex A is ellips. 

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Question Text | A circle touches the line L and the circle externally such that both the circles are on the same side of the line, then the locus of centre of the circle is (a) Ellipse (b) Hyperbola (c) Parabola (d) Parts of straight line |