The coordinates for a rhombus are given as (2a, 0), (0, 2b), (–2a, 0), and (0, –2b). Write a plan to prove that the midpoints of the sides of a rhombus determine a rectangle using coordinate geometry. Be sure to include the formulas. A rhombus is drawn on a coordinate plane and the midpoints of all 4 sides are plotted.
ihdk
dis thing was hard for me idk what to do on it.
hang on
u have a guesse
ABC and D
Idk the answer. All the questions I´ve posted are all open writing questions. Thats why I´m posting them, I suck with these questions.
ok i can say a explnation if that will work
yeah thats fine
ok hang on i will type a lot
ok
Let the points of rhombus be A(2a,0), B(0,2b), C(-2a,0) and D(0,-2b). Let midpoints of AB be P, then Let the mid point of BC be Q, then Let the mid point of CD be R, then and Let the mid point of DA be S, then It can be seen that P lies in quadrant I, Q in Quadrant II, R in III and S in IV, Further P and Q are the reflections of each other in y-axis, Q and R are the reflections of each other in x-axis,R and S are reflection of each other in y -axis and S and P are reflection of each other in x -axis.
please tell me that helps
actually yeah it does thx a lot frfr
no problem
glad to help :)
thanks for the medal
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