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. A. BD = CE = B. BD = CE = 50 C. BC = CD = DE = EB = 50 D. BC = CD = DE = EB =
BD=CE= Square Root of 50. BC= CD =DE = EB = Square root of 50
so what's the question?
It is asking me to verify that BCDE is a rhombus with those specific vertices.
I need help choosing the correct statement that shows it is true.
Well, you found the length of each side is sqrt(50), so it is an equilateral parallelogram, thus, it is a rhombus.
So would that mean it would be D.?
Does D say that they are all equal to sqrt(50)? I just can't read that entirely.
D. says BC = CD = DE = EB = sqrt(50)
That is correct.
Ok thanks :D. May i ask another one or should i create a new question?
sure
Determine whether parallelogram JKLM with vertices J(-7, -2), K(0, 4), L(9, 2) and M(2, -4) is a rhombus, square, rectangle or all three. A. rhombus B. square C. rectangle D. rhombus, square and rectangle
Do you know this one @Easyaspi314
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