16. An unknown quadrilateral has these points: A(0,-3) B(6,-3) C(9,1) D(3,1) Based on your discoveries about the lengths of the sides, can this shape be a square? (1 point) Responses There is not enough information to tell There is not enough information to tell no; because the lengths of each of the sides are not congruent no; because the lengths of each of the sides are not congruent yes; because it has 4 right angles yes; because it has 4 right angles yes; because all 4 sides are congruent and it has 4 right angles yes; because all 4 sides are congruent and it has 4 right angles Question 3 17. An unknown quadrilateral has these points: A(0,-3) B(6,-3) C(9,1) D(3,1) Based on your discoveries about the slopes of the sides, can this shape be a parallelogram? (hint: compare the slopes of the opposite sides; to be parallel, opposite sides must have the same slope) (1 point) Responses no; opposite sides do not have the same slope no; opposite sides do not have the same slope yes; the slopes of the opposite sites are 4/3 and 0 respectively yes; the slopes of the opposite sites are 4/3 and 0 respectively yes; the slopes of the opposite sides are 5/3 and 0 respectively yes; the slopes of the opposite sides are 5/3 and 0 respectively Question 4 18. This figure is NOT a ________. (1 point) Responses square square parallelogram parallelogram rectangle rectangle trapezoid

Question

16. An unknown quadrilateral has these points: A(0,-3) B(6,-3) C(9,1) D(3,1) Based on your discoveries about the lengths of the sides, can this shape be a square? (1 point) Responses There is not enough information to tell There is not enough information to tell no; because the lengths of each of the sides are not congruent no; because the lengths of each of the sides are not congruent yes; because it has 4 right angles yes; because it has 4 right angles yes; because all 4 sides are congruent and it has 4 right angles yes; because all 4 sides are congruent and it has 4 right angles Question 3 17. An unknown quadrilateral has these points: A(0,-3) B(6,-3) C(9,1) D(3,1) Based on your discoveries about the slopes of the sides, can this shape be a parallelogram? (hint: compare the slopes of the opposite sides; to be parallel, opposite sides must have the same slope) (1 point) Responses no; opposite sides do not have the same slope no; opposite sides do not have the same slope yes; the slopes of the opposite sites are 4/3 and 0 respectively yes; the slopes of the opposite sites are 4/3 and 0 respectively yes; the slopes of the opposite sides are 5/3 and 0 respectively yes; the slopes of the opposite sides are 5/3 and 0 respectively Question 4 18. This figure is NOT a ________. (1 point) Responses square square parallelogram parallelogram rectangle rectangle trapezoid

Answer 1

For question 16, based on the given points A(0,-3), B(6,-3), C(9,1), and D(3,1), we can determine that the lengths of each of the sides are not congruent. Therefore, the shape cannot be a square. The correct answer is: no; because the lengths of each of the sides are not congruent.

For question 17, we can determine the slopes of the opposite sides. The slope of AB is 0 and the slope of CD is also 0, therefore the slopes of the opposite sides are the same. This means that the shape can be a parallelogram. The correct answer is: yes; the slopes of the opposite sides are 4/3 and 0 respectively.

For question 18, based on the given information, it is not possible to determine whether the figure is a square, parallelogram, rectangle, or trapezoid. Therefore, there is not enough information to answer this question. The correct answer is: There is not enough information to tell.