The distance of the point P(2, 3) from the x-axis is
  • 2
  • 3
  • 1
  • 5
The distance between the points A(0, 6) and B(0, -2) is
  • 6
  • 8
  • 4
  • 2
The distance of the point P(-6, 8) from the origin is
  • 8
  • 2√7
  • 10
  • 6
The distance between the points (0, 5) and (-5, 0) is
  • 5
  • 5√2
  • 2√5
  • 10
AOBC is a rectangle whose three vertices are A(0, 3), O(0, 0) and B(5, 0). The length of its diagonal is
  • 5
  • 3
  • \(\sqrt{34}\)
  • 4
The perimeter of a triangle with vertices (0, 4), (0, 0) and (3, 0) is
  • 5
  • 12
  • 11
  • 7 + √5
The area of a triangle with vertices A(3, 0), B(7, 0) and C(8, 4) is
  • 14
  • 28
  • 8
  • 6
The points (-4, 0), (4, 0), (0, 3) are the vertices of a
  • Right triangle
  • Isosceles triangle
  • Equilateral triangle
  • Scalene triangle
The point which divides the lines segment joining the points (7, -6) and (3, 4) in ratio 1 : 2 internally lies in the
  • I quadrant
  • II quadrant
  • III quadrant
  • IV quadrant
The point which lies on the perpendicular bisector of the line segment joining the points A(-2, -5) and B(2, 5) is
  • (0, 0)
  • (0, 2)
  • (2, 0)
  • (-2, 0)
The fourth vertex D of a parallelogram ABCD whose three vertices are A(-2, 3), B(6, 7) and C(8, 3) is
  • (0, 1)
  • (0, -1)
  • (-1, 0)
  • (1, 0)
If the point P(2, 1) lies on the line segment joining points A(4, 2) and B(8, 4), then
  • AP = \(\frac{1}{3}\) AB
  • AP = PB
  • PB = \(\frac{1}{3}\) AB
  • AP = \(\frac{1}{2}\) AB
If P (\(\frac{α}{3}\), 4) is the mid-point of the line segment joining the points Q(-6, 5) and R(-2, 3), then the value of‘a’ is
  • -4
  • -12
  • 12
  • -6
The perpendicular bisector of the line segment joining the points A(l, 5) and B(4, 6) cuts the y-axis at
  • (0, 13)
  • (0, -13)
  • (0, 12)
  • (13, 0)
The coordinates of the point which is equidistant from the three vertices of the ΔAOB as shown in the figure.
  • (x, y)
  • (y, x)
  • (\(\frac{x}{2}\), \(\frac{y}{2}\))
  • (\(\frac{y}{2}\), \(\frac{x}{2}\))
A circle drawn with origin as the centre passes through ([latex]\frac{13}{2}[/latex], 0). The point which does not lie in the interior of the circle is
  • (-\(\frac{3}{4}\), 1)
  • (2, \(\frac{7}{3}\))
  • (5, -\(\frac{1}{2}\))
  • (-6, \(\frac{5}{2}\))
A line intersects the y-axis and x-axis at the points P and Q respectively. If (2, -5) is the mid-point of PQ, then the coordinates of P and Q are respectively
  • (0, -5) and (2, 0)
  • (0, 10) and (-4, 0)
  • (0, 4) and (-10, 0)
  • (0, -10) and (4, 0)
area of a triangle with vertices (a, b + c), (b, c + a) and (c, a + b) is
  • (a + b + c)²
  • 0
  • a + b + c
  • abc
If the distance between the points (4, P) and (1, 0) is 5, then the value of P is
  • 4 only
  • ± 4
  • -4 only
  • 0
If the points A(1, 2), O(0, 0), C(a, b) are collinear, then
  • a = b
  • a = 2b
  • 2a = b
  • a = -b
0 h : 0 m : 1 s

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