Question
For the points $P$ and $Q,$ find ( $a$ ) the distance $d(P, Q)$ and ( $b$ ) the coordinates of the midpoint M of line segment PQ. See Examples 2 and 5(a).$$P(8,2), Q(3,5)$$
Step 1
We can use the distance formula which is given by: \[d(P, Q) = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}\] where \(P(x_1, y_1)\) and \(Q(x_2, y_2)\). Show more…
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For the points $P$ and $Q,$ find ( $a$ ) the distance $d(P, Q)$ and ( $b$ ) the coordinates of the midpoint M of line segment PQ. $$P(-8,4), Q(3,-5)$$
For the points $P$ and $Q,$ find ( $a$ ) the distance $d(P, Q)$ and ( $b$ ) the coordinates of the midpoint M of line segment PQ. See Examples 2 and 5(a). $$P(-8,4), Q(3,-5)$$
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Rectangular Coordinates and Graphs
For the points $P$ and $Q,$ find ( $a$ ) the distance $d(P, Q)$ and ( $b$ ) the coordinates of the midpoint of the segment $P Q .$ See Examples 2 and $5(a)$ $$P(8,2), Q(3,5)$$
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