Given that the midpoints of PQ is (-3,1) and Q (7,5), obtain the co-ordinates of P

April 18, 2026Mathematics

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April 18, 2026

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\frac{x_P + x_Q}{2}$$

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b) Given that the midpoints of PQ is (-3,1) and Q (7,5), obtain the co-ordinates of P

Step 1: Recall the midpoint formula. If $M(x_M, y_M)$ is the midpoint of a line segment connecting $P(x_P, y_P)$ and $Q(x_Q, y_Q)$ , then: $x_M = \frac{x_P + x_Q}{2}$ $y_M = \frac{y_P + y_Q}{2}$

Step 2: Substitute the given values into the midpoint formula. We are given $M(-

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Welcome back lmasso025❣️💞 — missed you this week. b) Given that the midpoints of PQ is (-3,1) and Q (7,5), obtain the co-ordinates of P Step 1: Recall the midpoint formula.

Asked on April 18, 2026Mathematics

This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

ScanSolve AI AnswerAnswered on April 18, 2026

Welcome back lmasso025❣️💞 — missed you this week. b) Given that the midpoints of PQ is (-3,1) and Q (7,5), obtain the co-ordinates of P Step 1: Recall the midpoint formula. If M(x_M, y_M) is the midpoint of a line segment connecting P(x_P, y_P) and Q(x_Q, y_Q), then: x_M = (x_P + x_Q)/(2) y_M = (y_P + y_Q)/(2) Step 2: Substitute the given values into the midpoint formula. We are given $M(-