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Problem 13

In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((2,3)\) and is a vertical line.

Problem 14

In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((-1,7)\) and is a vertical line.

Problem 15

In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((2,3)\) with slope 0

Problem 16

In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((5,-3)\) with slope 0

Problem 16

Determine the intercepts and graph each linear equation. $$x+y-2=0$$

Problem 17

In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. With \(x\) -intercept \((-5,0)\) and slope 2

Problem 18

In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. With \(x\) -intercept \((3,0)\) and slope \(\frac{1}{2}\)

Problem 18

Use analytic geometry to prove each theorem. Draw a figure using the hypothesis of each statement. The triangle formed by joining the midpoints of the sides of an isosceles triangle is isosceles.

Problem 19

In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. With \(y\) -intercept \((0,4)\) and slope \(-3\)

Problem 19

Determine the intercepts and graph each linear equation. $$x-y=2$$

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