Question

1. $\triangle pig$

$p(3, 9)$, $i(9, 3)$ and $g(9, 9)$

1. $\triangle bat$

$b(2, 0)$, $a(5, 10)$ and $t(10, 5)$

Explanation:

Step1: Plot Point P

Locate \( x = 3 \) and \( y = 9 \) on the grid for \( \triangle PIG \). Mark the point \( P(3, 9) \).

Step2: Plot Point I

Locate \( x = 9 \) and \( y = 3 \) on the grid. Mark the point \( I(9, 3) \).

Step3: Plot Point G

Locate \( x = 9 \) and \( y = 9 \) on the grid. Mark the point \( G(9, 9) \).

Step4: Connect the Points

Draw line segments between \( P \) and \( G \), \( G \) and \( I \), and \( I \) and \( P \) to form \( \triangle PIG \).

For \( \triangle BAT \):

Step1: Plot Point B

Locate \( x = 2 \) and \( y = 0 \) on the grid. Mark the point \( B(2, 0) \).

Step2: Plot Point A

Locate \( x = 5 \) and \( y = 10 \) on the grid. Mark the point \( A(5, 10) \).

Step3: Plot Point T

Locate \( x = 10 \) and \( y = 5 \) on the grid. Mark the point \( T(10, 5) \).

Step4: Connect the Points

Draw line segments between \( B \) and \( A \), \( A \) and \( T \), and \( T \) and \( B \) to form \( \triangle BAT \).

Answer:

The triangles \( \triangle PIG \) and \( \triangle BAT \) are plotted as described above. (Note: Since the question likely involves plotting the triangles, the final answer is the successful plotting of the two triangles on their respective grids.)