In the diagram, the coordinates of endpoints A and B are (-3, 9) and (9, 5). What are the coordinates of point H? A) (-1.5, 8.5) B) (0,8) C) (1.5, 7.5) D) (6,6) E) (7.5, 5.5)
hint: the coordinates of the midpoint are given by the subsequent formula: \[\begin{gathered} {x_M} = \frac{{{x_1} + {x_2}}}{2} \hfill \\ {y_M} = \frac{{{y_1} + {y_2}}}{2} \hfill \\ \end{gathered} \] where: \[\left( {{x_1},{y_1}} \right) = \left( { - 3,9} \right),\quad \left( {{x_2},{y_2}} \right) = \left( {9,5} \right)\]
so just plug in my answers for both, divide by 2 and I can get the answer?
yes!
Okay lol hold on
I got 3,7..
that's right!
Its not one of the answers listed though
I think it is the point F, I think you have forgotten to provide the coordinates of point F
Lol sorry I messed the question up
In the diagram, the coordinates of endpoints A and E Not A and B
what are the coordinates of points A and E?
Same as the ones above lol
A) (-1.5, 8.5), E) (7.5, 5.5)?
E is the midpoint of the segment AH, so if I call (x_H, y_H) the coordinates of point H, then we can write: \[\begin{gathered} 7.5 = \frac{{ - 1.5 + {x_H}}}{2} \hfill \\ 5.5 = \frac{{8.5 + {y_H}}}{2} \hfill \\ \end{gathered} \]
we have to solve those above equations for x_H and y_H
lol I got it its C, I got help in class
from those formulas above, I get: x_H= 16.5 and y_H= 2.5
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