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Verify that quadrilateral BCDE is a rhombus with vertices B(-5, 1), C(0, 6), D(5, 1) and E (0, -4) by showing that all four sides are equal.
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A. BD = CE = square root of 50 B. BD = CE = 50 C. BC = CD = DE = EB = 50 D. BC = CD = DE = EB = square root of 50
@peachpi
Use the distance formula to find the length of each side. \[d=\sqrt{(x_2-x_1)^2+(y_2-y_1)^2}\]
for a rhombus all four side have to be equal, so it's has to be c or d
Ok. I think C am I correct, or do you not know the answer?
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I know, but you actually have to put two of the points into the formula. You won't get 50 when you do that
Oh ok I get it now it is D
yes
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