"Area=\\frac{1}{2}|x_1(y_2-y_1)+x_2(y_3-y_1)+x_3(y_1-y_2)|"
Plugging values,
"x_1=-3,x_2=4,x_3=-3"
"y_1=2,y_2=-2,y_3=-2"
Plugging the values in above formula,
"Area=\\frac{1}{2}|(-3)[-2-(-2)]+4(-2-2)+(-3)[2-(-2)]|"
"Area=\\frac{1}{2}|(-3)[-2+2]+4(-2-2)+(-3)[2+2]|"
"Area=\\frac{1}{2}|(-3)[0]+4(-4)+(-3)[4]|"
"Area=\\frac{1}{2}|0-16-12|"
"Area=\\frac{1}{2}|-28|"
"Area=\\frac{1}{2} \\times{28}"
"Area=14"
So, area = 14 square units.
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