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Coordinate Geometry Questions - All Grades

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Grade 6 Coordinate Geometry CCSS: 6.NS.C.8
Grade 6 Coordinate Geometry
A coordinate plane is made up of
  1. two calendars that cross on the first day.
  2. two streets that cross at the intersection.
  3. two number lines that cross at the origin.
  4. two fractions that are cross multiplied.
Grade 8 Coordinate Geometry
Grade 8 Coordinate Geometry CCSS: 8.G.B.8
Grade 6 Coordinate Geometry CCSS: 6.NS.C.6, 6.NS.C.6b
Grade 8 Coordinate Geometry CCSS: 8.G.B.8
Grade 6 Coordinate Geometry CCSS: 6.NS.C.6, 6.NS.C.6b
Grade 6 Coordinate Geometry CCSS: 6.NS.C.6, 6.NS.C.6b
Grade 8 Coordinate Geometry CCSS: 8.G.B.8
Grade 9 Coordinate Geometry
Grade 7 Coordinate Geometry
What is the y-intercept formula?
  1. y = xm + b
  2. y = mx
  3. y = mx + b
  4. y = xm
Grade 10 Coordinate Geometry CCSS: HSG-GPE.B.4
Ellen is given four points and their coordinates: A(-2,0);B(4,4);C(7,3);D(1,-1). She is asked to show whether these points form a parallelogram. In order to do so, she finds the midpoints of ¯AC and ¯BD. She finds they are both (52,32). She reasons that, since the midpoints of ¯AC and ¯BD (the diagonals of the quadrilateral) are coincident, these line segments intersect at each other's midpoints and thus bisect each other. Therefore, she concludes that ABCD is a parallelogram. Is she correct, and why?
  1. No, she made a calculation error, and the midpoints of ¯AC and ¯BD are not the same.
  2. No, she must show that both sets of opposite sides are parallel.
  3. No, her reasoning is incorrect. She must find the equations of lines AC and BD, find their intersection point, P, and then see if ¯AP,¯PC are congruent, and then if ¯BP,¯DP are congruent.
  4. Yes, this sufficiently shows that ABCD is a parallelogram.
Grade 6 Coordinate Geometry CCSS: 6.NS.C.6, 6.NS.C.6b
Grade 6 Coordinate Geometry
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