Find values for p and q so that the equation has infinitely many solutions.
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So hmmm recall the "inscribed angle theorem", notice the first picture
thus, check the second picture, recall, a flat line line AOD is 180° wide
thus, check the second picture, recall, a flat line line AOD is 180° wide
The graph can be drawn by the placing the points and after translation points becomes A'(-3, -5), B'(-2, 3), C'(1, 4), and D'(0, -5)
<h3>What is quadrilateral?</h3>It is defined as the four-sided polygon in geometry having four edges and four corners.
We have:
Quadrilateral ABCD with vertices A(2,-3), B(3,5), C(6,6) and D(5,-3)
We can graph it on the coordinate plane as shown in the picture.
After applying the translation (x, y)→(x−5, y−2), the points becomes:
A'(-3, -5)
B'(-2, 3)
C'(1, 4)
D'(0, -5)
Similarly, we can graph it on the coordinate plane (refer attached picture)
Thus, the graph can be drawn by the placing the points and after translation points becomes A'(-3, -5), B'(-2, 3), C'(1, 4), and D'(0, -5)
Learn more about the quadrilateral here:
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