Question
Taking $0.5\ cm$ as $1$ unit, plot the following points on the graph paper: $A(1, 3), B(-3, -1), C(1, -4), D(-2, 3), E(0, -8), F(1, 0)$
✓
Answer
Here, in point $4(1,3)$ both $x$ and $y$-coordinates are positive, so it lies in $I$ quadrant. In point $8(-3,-1)$, both $x$ and $y$ coordinates are negative, so it lies in $III$ quadrant. In point $C(1,-4), x$-coordinate is positive and $y$-coordinate is negative, so it lies in $IV$ quadrant. In point $D (-2,3)$, $x$-coordinate is negative and $y$-coordinate is positive, so it lies in $II$ quadrant. In point $E(0,-8) x$-coordinate is zero, so it lies on $Y$-axis and in point $F(1,0), y$-coordinate is zero, so it lies on $X -$axis. On plotting the given points, we get the following graph.
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
The triangular side walls of a flyover have been used for advertisements. The sides of the walls are $122 m, 22 m$ and $120 m ($see Fig.$).$ The advertisements yield an earning of $₹ 5000\ per\ m^2$ per year. A company hired one of its walls for $3$ months. How much rent did it pay?
→If $O$ is the centre of the circle, find the value of $x$ in the following figure:
→Express the following decimals in the form $\frac{\text{p}}{\text{q}}:$
$0.\overline{47}$
→$0.\overline{47}$
Represent geometrically the following numbers on the number line: $\sqrt{8.1}$
→In a circket match, a batsman hits a boundary $6$ times out of $30$ balls he plays. Find the probability that he did not hit a boundary.
→Give the geometric representations of the following equations:
$a.$ On the number line.
$b.$ On the Cartesain plane.
$x = 2$
→$a.$ On the number line.
$b.$ On the Cartesain plane.
$x = 2$
Plot the following points and check whether they are collinear or not: $(0, 0), (2, 2), (5, 5)$
→Factorise: $7(x - 2y)^2 - 25(x - 2y) + 12$
→Verify whether the indicated numbers are zeros of the polynomials corresponding to them in the following case: $\text{g(x)}=3\text{x}^2-2,\text{x}=\frac{2}{\sqrt{3}},\frac{-2}{\sqrt{3}}$
→If $\sqrt{2}=1.414,\ \sqrt{3}=1.732$ then find the value of $\frac{4}{3\sqrt{3}-2\sqrt{2}}+\frac{3}{3\sqrt{3}+2\sqrt{2}}.$
→