![]() The area of a square is 41 square units. Two of its vertices are located at A(2, 3) and B(-3, -1). Find all possible points that could be a third vertex of this square. Part C. All possible points that could be a third vertex. (7, -1) (6, -2) (-4, 7) (-2, 8) Part A. What is the slope of line AB? (-3, 7) (-8, 3) (2, -5) (1, -6) Part B. What is the opposite reciprocal of slope of line AB ? SELECT FOUR (-7, 4) (1, -5) ![]() The area of a square is 53 square units. Two of its vertices are located at A(-4, 0) and B(3, 2). Find all possible points that could be a third vertex of this square. Part C. All possible points that could be a third vertex. (-7, -2) (-2, -7) (-5, 5) (5, -5) Part A. What is the slope of line AB? (9, 1) (7, -6) (-6, 7) (1, 9) Part B. What is the opposite reciprocal of slope of line AB ? SELECT FOUR (1, 8) (-1, -7) ![]() The area of a square is 41 square units. Two of its vertices are located at A(0, -2) and B(2, 5). Find all possible points that could be a third vertex of this square. Part C. All possible points that could be a third vertex. (-7, 0) (0, -7) (-5, 7) (7, -5) Part A. What is the slope of line AB? (-4, 7) (7, -4) (-5, 6) (7, 0) Part B. What is the opposite reciprocal of slope of line AB ? SELECT FOUR (3, 9) (9, 3) ![]() (-4, 3) Part C. Are the points below on parallelogram PQRS? Write YES or NO. (2, 3) The coordinates of the vertices of parallelogram PQRS are P(-4, -5), Q(-4, 2), R(2, 4), and S(?, ?) (-4, 0) (2, 0) (-4, -4) Part A. What are the coordinates of Point S? Part A. Which line parallel to RS? (1, 4) ( , ) QP QR (-1, -4) (0, -5) PS ![]() (-1, 3) (-5, 4) Part C. Are the points below on rectangle PQRS? Write YES or NO. The coordinates of the vertices of rectangle PQRS are P(-5, -2), Q(-5, 3), R(6, 3), and S(?, ?) (0, -5) (2, -2) (-5, -4) (6, 0) Part A. What are the coordinates of Point S? Part A. Which line parallel to PS? ( , ) QP QR (-1, -3) (0, -2) RS Consider the two equations: y = ⅓x + 5 and y = -3x +5. The lines represented by these equations are perpendicular. Which statement explains why this is TRUE? The slope of both equations are exactly the same. The coefficient of x consists of negative and positive sign and the numbers are reciprocal. The coefficients of x in the two equations are the same because they have the same slope. They are both in slope-intercept form y = mx + b. The constants in the two equations are the same. ![]() State whether the lines are parallel, perpendicular, or neither. ![]() State whether the lines are parallel, perpendicular, or neither. ![]() State whether the lines are parallel, perpendicular, or neither. ![]() State whether the lines are parallel, perpendicular, or neither. ![]() State whether the lines are parallel, perpendicular, or neither. ![]() State whether the lines are parallel, perpendicular, or neither. ![]() What is the slope of a line parallel to line given ? m = ![]() What is the slope of a line perpendicular to line given ? m = ![]() What is the slope of a line perpendicular to line given ? m = ![]() What is the slope of a line parallel to line given ? m = |