6.3+extra+help

Lesson 6.3: Help for Exercises 34-36 on page 344 For **Exercise 34,** notice that the given statement for the proof says that diagonals and bisect each other. What does this tell you about the lengths //OM// and //OP?// Now look at the coordinates of point //M.// How do they relate to the coordinates of point //P//? If you are having difficulty, use numbers first, then variables. For example, if the coordinates of //M// were (0, 4), what would be the coordinates of //P?// Then substitute //a// for 4.For **Exercise 35,** use the given statement for the proof to conclude something about //OQ// and //ON.// Then look at the coordinates of //N// to figure out the coordinates of //Q,// using numbers first, then variables. For example, if the coordinates of //N// were (3, 1), what would be the coordinates of //Q?// Then substitute //b// for 3 and //c// for 1.For **Exercise 36,** use the slope formula on page 165. If the slope of equals the slope of, and the slope of equals the slope of, then //MNPQ// is a parallelogram by the definition of parallelogram. If the slopes of opposite sides are equal, check your work in using the slope formula and check the coordinates you found in Exercises 34 and 35.