1 Calculate the gradient of BG. The coordinates of B are (-3, -4) and G are (-1, 0). 1.2 Determine the equation of AB in the form y

April 23, 2026Mathematics

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April 23, 2026

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Here are the solutions to your analytical geometry problems.

1.1 Calculate the gradient of BG. The coordinates of B are $(-3, -4)$ and G are $(-1, 0)$ . Step 1: Use the gradient formula $m = \frac{y_2-y_1}{x_2-x_1}$ . $m_{BG} = \frac{0 - (-4)}{-1 - (-3)}$ $m_{BG} = \frac{4}{-1 + 3}$ $m_{BG} = \frac{4}{2}$ $m_{BG} = 2$ The gradient of BG is $\boxed{*2*}$ .

**1.2 Determine the equation of AB in the form $y

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Use the gradient formula m = (y_2-y_1)/(x_2-x_1). m_BG = (0 - (-4))/(-1 - (-3)) m_BG = (4)/(-1 + 3) m_BG = (4)/(2) m_BG = 2 The gradient of BG is 2.

Asked on April 23, 2026Mathematics

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ScanSolve AI AnswerAnswered on April 23, 2026

Here are the solutions to your analytical geometry problems. 1.1 Calculate the gradient of BG. The coordinates of B are (-3, -4) and G are (-1, 0). Step 1: Use the gradient formula m = (y_2-y_1)/(x_2-x_1). m_BG = (0 - (-4))/(-1 - (-3)) m_BG = (4)/(-1 + 3) m_BG = (4)/(2) m_BG = 2 The gradient of BG is 2. **1.2 Determine the equation of AB in the form $y