• Choice G

    Use the coordinate geometry formula for the area of a triangle with vertices P(8,12)P(8, 12), Q(10,8)Q(10, 8), and R(8,2)R(8, 2).

    Since PP and RR share the same xx-coordinate (x=8x = 8), PR\overline{PR} is a vertical segment:

    Base=PR=122=10\text{Base} = PR = |12 - 2| = 10

    The height is the horizontal distance from QQ to the line x=8x = 8:

    Height=108=2\text{Height} = |10 - 8| = 2

    Area=12×10×2=10\text{Area} = \frac{1}{2} \times 10 \times 2 = 10

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