Calculate the coordinates of G, the midpoint of AB, given A(−2, −3) and B(4, −5).

Here are the solutions to the questions: 13.1 Calculate the coordinates of G, the midpoint of AB. Step 1: Use the midpoint formula G((x₁+x₂)/(2), (y₁+y₂)/(2)) with points A(−2, −3) and B(4, −5). G = ((−2+4)/(2), (−3+(−5))/(2)) Step 2: Simplify the coordinates. G = (2/2, (−8)/(2)) = (1, −4) The coordinates

Calculate the coordinates of G, the midpoint of AB, given A(−2, −3) and B(4, −5).

Here are the solutions to the questions: 13.1 Calculate the coordinates of G, the midpoint of AB. Step 1: Use the midpoint formula G((x₁+x₂)/(2), (y₁+y₂)/(2)) with points A(−2, −3) and B(4, −5). G = ((−2+4)/(2), (−3+(−5))/(2)) Step 2: Simplify the coordinates. G = (2/2, (−8)/(2)) = (1, −4) The coordinates

Solved: Calculate the coordinates of G, the midpoint of AB…

Here are the solutions to the questions:

13.1 Calculate the coordinates of G, the midpoint of AB.

Use the midpoint formula $G\left(\frac{x_1+x_2}{2}, \frac{y_1+y_2}{2}\right)$ with points $A(-2, -3)$ and $B(4, -5)$ .
$G = \left(\frac{-2+4}{2}, \frac{-3+(-5)}{2}\right)$
Simplify the coordinates.
$G = \left(\frac{2}{2}, \frac{-8}{2}\right) = (1, -4)$
The coordinates

Calculate the coordinates of G, the midpoint of AB, given A(-2, -3) and B(4, -5).

Step-by-step solution

Use the midpoint formula $G\left(\frac{x_1+x_2}{2}, \frac{y_1+y_2}{2}\right)$ with points $A(-2, -3)$ and $B(4, -5)$ .

Simplify the coordinates.

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