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Magazine Problem 7
In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((3,-1)\) with slope \(-2\)
Problem 8
In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((-2,-4)\) with slope \(-3\)
Problem 9
Find the missing coordinate so that each ordered pair is a solution to the equation. $$x+y+2=0$$ $$\text { (a) }(0, ?) ; \text { (b) }(?, 0) ; \text { (c) }(1, ?) ; \quad \text { (d) }(?,-2)$$
Problem 9
In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((2,-4)\) parallel to a line with slope \(\frac{1}{3}\)
Problem 10
In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((-3,5)\) parallel to a line with slope \(-4\)
Problem 10
Find the missing coordinate so that each ordered pair is a solution to the equation. $$2 x-y+1=0$$ (a) \((0, ?) ;\) (b) \((?, 0) ; \quad\) (c) \((-1, ?) ;\) (d) \((?, 3)\)
Problem 11
Use analytic geometry to prove each theorem. Draw a figure using the hypothesis of each statement. The diagonals of a rectangle are congruent.
Problem 11
In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((7,-1)\) and \((5,3)\)
Problem 12
In Exercises \(7-24,\) find the general form of the equation of the line satisfying the conditions given and graph the line. Through \((-7,1)\) and \((3,-5)\)
Problem 13
Find the missing coordinate so that each ordered pair is a solution to the equation. $$3 y+1=0$$ (a) \((0, ?) ;\) (b) \((?, 0) ;\) (c) \((3, ?) ; \quad\) (d) \((?,-1)\)
