Let ABCD be a parallelogram. Furthermore, let E be the point of the line that passes through A and D, such that the segment BE is a height of the parallelogram. If 4 = (8, –5, –3), B = (10, –3, 3) y C...

Let ABCD be a parallelogram. Furthermore, let E be the point of the line that<br>passes through A and D, such that the segment BE is a height of the<br>parallelogram.<br>If 4 = (8, –5, –3), B = (10, –3, 3) y C = (11, –3, 4).<br>Then, the point to E corresponds to:<br>O (-12 ,3,1)<br>O ( 12,-3, -1 )<br>O ( 12 ,-5, 1)<br>O (-12 ,5, -1 )<br>

Extracted text: Let ABCD be a parallelogram. Furthermore, let E be the point of the line that passes through A and D, such that the segment BE is a height of the parallelogram. If 4 = (8, –5, –3), B = (10, –3, 3) y C = (11, –3, 4). Then, the point to E corresponds to: O (-12 ,3,1) O ( 12,-3, -1 ) O ( 12 ,-5, 1) O (-12 ,5, -1 )

Jun 05, 2022

SOLUTION.PDF

Let ABCD be a parallelogram. Furthermore, let E be the point of the line that passes through A and D, such that the segment BE is a height of the parallelogram. If 4 = (8, –5, –3), B = (10, –3, 3) y C...

Get Answer To This Question

Related Questions & Answers

Submit New Assignment