Using graph paper to answer the following questions. 1 (Take 2 cm= 1 unit on both axes)

(i) Plot the points $\mathrm{A}\left(-4,2\right)$ and $\mathrm{B}\left(2,4\right)$

(ii) $\mathrm{A}\text{'}$ is the image of $\mathrm{A}$, when reflected in the $\mathrm{Y}$-axis. Plot it on the graph paper and write the coordinates of $\mathrm{A}\text{'}$.

Using graph paper to answer the following questions. 1 (Take 2 cm= 1 unit on both axes)  Plot the points $\mathrm{A}\left(-4,2\right), \mathrm{B}\left(2,4\right)$. $\mathrm{A}\text{'}$ is the image of $\mathrm{A}$, when reflected in the Y- axis. Plot it on the graph paper and write the coordinates of $\mathrm{A}\text{'}$'.  $\mathrm{B}\text{'}$ is the image of $\mathrm{B}$, when reflected in the line $\mathrm{AA}\text{'}$.

Write the geometric name of the figure $\text{ABA' B'}$.

Use graph paper:
(Take $\text{2 cm=1}$ Along both $X$ and $Y$-axes)
$\text{ABCD}$ Is a quadrilateral whose vertices are $\mathrm{A}(2, 2), \mathrm{B}(2, -2), \mathrm{C}(0, -1)$, and $\text{D(0, 1)}$ .

Reflect quadrilateral$\text{ ABCD}$ On the $Y$-axis and name it as $\text{A'B'CD}$.

$\text{ABCD}$ is a quadrilateral whose vertices are $\mathrm{A}(2, 2), \mathrm{B}(2, -2), \mathrm{C}(0, -1)$, and $\mathrm{D}(0, 1)$ . If the coordinates of $A$ and $B$ are reflected in $Y$ axis, then write down the coordinates of $\text{A'}$ and $\text{B'}$.

Use graph paper for this question.
(Take $\text{2 cm=1}$ Along both $\text{X}$ and $\text{Y}$-axes)
$\text{ABCD}$ is a quadrilateral whose vertices are $\text{A(2, 2), B(2, -2), C(0, -1)}$, and $\text{D(0, 1)}$ .

Name two points which are invariant under the above reflection.

Use graph paper for this question.
(Take $\text{2 cm=1}$ along both $\text{X}$ and $\text{Y}$-axes)
$\text{ABCD}$ is a quadrilateral whose vertices are $\mathrm{A}(2, 2), \mathrm{B}(2, -2), \mathrm{C}(0, -1)$, and $\text{D(0, 1)}$ .

Reflect quadrilateral$\text{ ABCD}$ on the $\text{Y}$-axis and name the polygon $\text{A'B'CD}$.

Use a graph paper for this question (Take $2 \mathrm{cm}=1$ unit on both $\text{X}$ and $\text{Y}$-axes)

Points $\mathrm{A}(0, 4), 8(2, 3), \mathrm{C}(1, 1)$ and $\mathrm{D}(2, 0)$.