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due friday, 2/16 four quadrant ordered pairs tell what point is located…

Question

due friday, 2/16
four quadrant ordered pairs

tell what point is located at each ordered pair.

  1. (+6,-7) ______
  2. (+1,-1) ______
  3. (-6,+7) ______
  4. (-6,+8) ______
  5. (+4,-8) ______
  6. (-2,-3 ) ______
  7. (+6,-6) ______
  8. (-8,-3 ) ______

write the ordered pair for each given point.

  1. h ______
  2. c ______
  3. v ______
  4. g ______
  5. m ______
  6. j ______
  7. k ______
  8. b ______

plot the following points on the coordinate grid.

  1. f (+4,+8)
  2. l (-7,+7)
  3. t (+5,+0)
  4. y (+8,-9)
  5. q (+5,+4)
  6. a (-4,-3 )
  7. u (-9,-7 )
  8. d (-8,+2 )

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Explanation:

Step1: Match ordered pairs to points

  1. $(+6,-7)$: Locate on grid → S
  2. $(+1,-1)$: Locate on grid → N
  3. $(-6,+7)$: Locate on grid → O
  4. $(-6,+8)$: Locate on grid → P
  5. $(+4,-8)$: Locate on grid → I
  6. $(-2,-3)$: Locate on grid → Z
  7. $(+6,-6)$: Locate on grid → E
  8. $(-8,-3)$: Locate on grid → R

Step2: Find pairs for given points

  1. H: Read coordinates → $(-1,+1)$
  2. C: Read coordinates → $(-8,-2)$
  3. V: Read coordinates → $(+6,+5)$
  4. G: Read coordinates → $(+4,+3)$
  5. M: Read coordinates → $(+9,+2)$
  6. J: Read coordinates → $(+9,-2)$
  7. K: Read coordinates → $(+1,0)$
  8. B: Read coordinates → $(+7,-7)$

Step3: List points to plot

  1. F $(+4,+8)$: Plot at x=4, y=8
  2. L $(-7,+7)$: Plot at x=-7, y=7
  3. T $(+5,0)$: Plot at x=5, y=0
  4. Y $(+8,-9)$: Plot at x=8, y=-9
  5. Q $(+5,+4)$: Plot at x=5, y=4
  6. A $(-4,-3)$: Plot at x=-4, y=-3
  7. U $(-9,-7)$: Plot at x=-9, y=-7
  8. D $(-8,+2)$: Plot at x=-8, y=2

Answer:

  1. S
  2. N
  3. O
  4. P
  5. I
  6. Z
  7. E
  8. R
  9. $(-1,+1)$
  10. $(-8,-2)$
  11. $(+6,+5)$
  12. $(+4,+3)$
  13. $(+9,+2)$
  14. $(+9,-2)$
  15. $(+1,0)$
  16. $(+7,-7)$
  17. Plotted at $(4,8)$
  18. Plotted at $(-7,7)$
  19. Plotted at $(5,0)$
  20. Plotted at $(8,-9)$
  21. Plotted at $(5,4)$
  22. Plotted at $(-4,-3)$
  23. Plotted at $(-9,-7)$
  24. Plotted at $(-8,2)$