What Is the Rule About Parallel Slopes?
- What is the rule about parallel slopes?
- What is the rule about perpendicular slopes?
- Give the slope of the line perpendicular to .
- Give the equation of that line passing through the point (0, 5).
- What is the midpoint of the line segment EZ with coordinates E(-7, -3) and Z(13, 11).
- Given the quadrilateral ABCD with coordinates A(-2, 10), B( 3, 6), C(6, -3), and D(-4, 5).
- Show whether or not ABCD is a Trapezoid (a quadrilateral with at least one set of parallel sides).
- Show whether or not ABCD is a Parallelogram.
- Write the equation for the line passing through the points A and D.
- Write the equation for the line passing through the points B and C.
- Given the Trapezoid EFGH with coordinates E(-4,4), F(2,2), G(5,-5), and H(-10,0).
- Graph the four points and draw the trapezoid.
- Find the midpoints of Segments HE and FG.
- Find the distance between the two midpoints you just found.
- In Baseball, the infield has 90 Feet between the bases. A batter hits an infield fly that is caught at the exact middle of the infield.
- How far is this location from home plate in feet?
- If the center of the pitcher’s mound is located 60 Feet and 6 inches (60.5 feet) from home plate, does the ball land exactly in the center of the pitcher’s mound?
- Find the equation of the line with slope m=3/4 and passes through the y-axis at (0,-2)
- Find the equation of the line that is perpendicular to that line and passes through the same y-intercept.
- Find the midpoint of the line RT which has coordinates R(-1023, 540) and T(2075, -396).
- Find the slope of line RT.
- Find the distance of Segment RT.
- Given the line XY with coordinates X(3, 5) and Y(7, -1):
- Graph EVERYTHING in this problem.
- Find the slope of the line XY.
- Find the slope of a line that is perpendicular to that line.
- Find the equation of the line that is perpendicular to that line and passes through point X.
- Find the equation of the line that is perpendicular to that line and passes through point Y.
- Choose a Point on one of those lines and works in the equation and name it Z and graph that point.
- Find and graph the equation of the line that passes through this new point Z and is parallel to Line XY.
- You should see a rectangle formed by these lines.
- Find the fourth point of the quadrilateral formed on your graph algebraically.
- You can find this by finding the intersection of the two lines to find this final point.
- Given the points M(-3, 3), N(-5, -5), and R(4, 4).
- Graph the points
- Find the slope of the lines MN and MR.
- Find the length of lines MN and MR
- Find the equation of the line passing through point R that is parallel to line MN.
- Find the equation of the line passing through point N that is parallel to line MR.
- Find the intersection of the lines found in parts d and e, and name this point S.
- Does this form a Parallelogram? Why or why not?