The true statements about the parallelograms are:
Note that Parallelogram MNPQ was dilated to form parallelogram M'N'P'Q'.
The Points - M(2,-2), N(4,-2), P(3,-3), Q(1,-3)
The Points - M'(5,-5), N'(10,-5), P'(8,-7), Q'(3,-7)
Therefore, MN
[tex]\sqrt{4-2}^{2} + (-2(-2){2}[/tex] (note the square root covers all the equation)
=2
Therefore:
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