Signs of the abscissa and ordinate of a point in the second quadrant are respectively

  • A
    $+,+$
  • B
    $-,-$
  • C
    $-,+$
  • D
    $+,-$

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The point $(-10, 0)$ lies:

The line joining $(8, 8)$ and $(-8, 8)$ is parallel to which axis?

Plot the points $P(1, 0)$,$Q(4, 0)$,and $S(1, 3)$. Find the coordinates of the point $R$ such that $PQRS$ is a square.

Points $A(5,3)$,$B(-2,3)$,and $D(5,-4)$ are three vertices of a square $ABCD$. Plot these points on a graph paper and hence find the coordinates of the vertex $C$.

In which quadrant or on which axis does each of the following points lie?
$P(-3, -5), Q(0, 5), R(3, 4), S(4, 3), T(5, 0), U(-3, 5), V(5, -3), W(0, -3), X(-3, 0), Y(3, -5), Z(-5, 3)$
Verify your answer by plotting the points in the Cartesian plane.

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