The point which lies on the $y$-axis at a distance of $5$ units in the negative direction of the $y$-axis is
- A$(0, 5)$
- B$(5, 0)$
- C$(-5, 0)$
- D$(0, -5)$
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If $a=2, b=-3, c=-2$ and $d=-5,$ then the point $(ab, cd)$ is in the ......... quadrant.
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View SolutionPlot the following points on a Cartesian plane and check whether they are collinear or not:
$(0,0), (2,2), (5,5)$
$(0,0), (2,2), (5,5)$
Find the coordinates of the point:
$(i)$ which lies on both $x$ and $y$ axes.
$(ii)$ whose ordinate is $-4$ and which lies on the $y$-axis.
$(iii)$ whose abscissa is $5$ and which lies on the $x$-axis.
$(i)$ which lies on both $x$ and $y$ axes.
$(ii)$ whose ordinate is $-4$ and which lies on the $y$-axis.
$(iii)$ whose abscissa is $5$ and which lies on the $x$-axis.
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