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The image of the point (–1, 3, 4) in the plane x – 2y = 0 is
Required image lies on the line through A (- 1,3,4) and perpendicular to x-2y = 0 that is on the line
The area of the region described by A = {(x, y) : x2 + y2 ≤ 1 and y2 ≤ 1 – x} is
The x-coordinate of the incentre of the triangle that has the coordinates of mid points of its sides as (0, 1) (1, 1) and (1, 0) is
The lines 2x − 3y = 5 and 3x − 4y = 7 are diameters of a circle having area as 154 sq units. Then the equation of the circle is
Intersection of diameter is the point (1, − 1) πs2 = 154 ⇒ s2 = 49 (x − 1)2 + (y + 1)2 = 49
If |z + 4| ≤ 3, then the maximum value of |z + 1| is
From the Argand diagram maximum value of |z + 1| is 6.
Alternative : |z + 1| = |z + 4 – 3| £ |z + 4| + |–3| = 6. Hence, option A is correct.
exceeding x is
The degree and order of the differential equation of the family of all parabolas whose axis is x−axis, are respectively
Equation y2 = 4a (x − h) 2yy1 = 4a ⇒ yy1 = 2a yy2 = y12 = 0.
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