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This deck focuses on Graph Points In Four Quadrants, giving you a quick way to review the definitions, rules, and examples that matter most for 6th Grade Math.
Study Graph Points In Four Quadrants in 6th Grade Math with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.
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What is the distance between (−3,4) and (6,4)?
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9. Same y-coordinate means horizontal distance: ∣6−(−3)∣=∣9∣=9.
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This deck focuses on Graph Points In Four Quadrants, giving you a quick way to review the definitions, rules, and examples that matter most for 6th Grade Math.
Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.
Answer: 9. Same y-coordinate means horizontal distance: ∣6−(−3)∣=∣9∣=9.
Answer: ∣x2−x1∣. For horizontal alignment, distance is the absolute difference of x-values.
Answer: Quadrant III. Both coordinates are negative in the lower-left region.
Answer: ∣y2−y1∣. For vertical alignment, distance is the absolute difference of y-values.
Answer: Quadrant II. Negative x and positive y defines the upper-left quadrant.
Answer: Quadrant II. Negative x (left) and positive y (up) defines Quadrant II.
Answer: 8. Same y-coordinate: ∣−1−7∣=∣−8∣=8.
Answer: (−3,5). The ordered pair format is (x,y) with x first, then y.
Answer: x is horizontal, y is vertical. The first coordinate measures left/right, the second measures up/down.
Answer: Vertical. The y-axis runs up-down on the plane.
Answer: (−4,−5). Left means negative x, down means negative y.
Answer: First coordinate. In (x,y), x comes first, then y.
Answer: Quadrant IV. Positive x and negative y places it in the lower-right.
Answer: Quadrant IV. Positive x and negative y place points in the lower-right region.
Answer: ∣6−(−1)∣. Vertical points: use absolute value of y-coordinates.
Answer: 8. Same y-coordinate: distance = ∣3−(−5)∣=8.
Answer: 6. Same x-coordinate: distance = ∣7−1∣=6.
Answer: Points where x=0. The vertical axis contains all points with zero x-value.
Answer: Quadrant IV. Positive x (right) and negative y (down) defines Quadrant IV.
Answer: (3,2). Move right along x-axis and up along y-axis from origin.
Answer: Quadrant IV. Positive x and negative y defines the lower-right quadrant.
Answer: Quadrant IV. Positive x and negative y place the point in the lower-right quadrant.
Answer: 6. Same y-coordinate: ∣−2−(−8)∣=∣6∣=6.
Answer: 8. Same y-coordinate: ∣5−(−3)∣=∣8∣=8.
Answer: Quadrant II. Negative x and positive y place the point in the upper-left quadrant.
Answer: (3,2). Right means positive x, up means positive y.
Answer: 13. Same x-coordinate: distance = ∣9−(−4)∣=13.
Answer: 8. Same x-coordinate: ∣−9−(−1)∣=∣−8∣=8.
Answer: Points where y=0. The horizontal axis contains all points with zero y-value.
Answer: Quadrant IV. Quadrant IV has positive x and negative y values.
Answer: Quadrant I. Both coordinates are positive in the upper-right region.
Answer: Quadrant II. Negative x and positive y place points in the upper-left region.
Answer: 12. Absolute value makes negative numbers positive.
Answer: x-axis. When y=0, the point lies on the horizontal axis.
Answer: The y-axis. Points with x = 0 lie on the vertical axis.
Answer: Distance =∣y2−y1∣. For vertical alignment, find the absolute difference of y-values.
Answer: (−4,−5). Negative coordinates mean left (x) and down (y) from origin.
Answer: Distance =∣x2−x1∣. For horizontal alignment, find the absolute difference of x-values.
Answer: The x-axis. Points with y = 0 lie on the horizontal axis.
Answer: Quadrant III. Both coordinates negative places it in the lower-left.
Answer: Quadrant I. Both coordinates positive places it in the upper-right.
Answer: 6. Same x-coordinate means vertical distance: ∣5−(−1)∣=∣6∣=6.
Answer: 7. Same x-coordinate: distance = ∣−3−(−10)∣=7.
Answer: 9; distance from 0. Absolute value removes the negative sign, measuring distance from zero.
Answer: Quadrant II. Quadrant II has negative x and positive y values.
Answer: 7. Same x-coordinate: ∣5−(−2)∣=∣7∣=7.
Answer: y-axis. When x=0, the point lies on the vertical axis.
Answer: Quadrant III. Both coordinates are negative, placing the point in the lower-left quadrant.
Answer: 7. Same x-coordinate: ∣1−(−6)∣=∣7∣=7.
Answer: Quadrant II. Negative x and positive y places it in the upper-left.
Answer: The origin, (0,0). Both coordinates equal zero at the axes' intersection.
Answer: Horizontal. The x-axis runs left-right across the plane.
Answer: ∣5−(−3)∣. Horizontal points: use absolute value of x-coordinates.
Answer: 8. Same y-coordinate: distance = ∣1−(−7)∣=8.
Answer: Quadrant I. Both coordinates are positive, placing the point in the upper-right quadrant.
Answer: Quadrant III. Quadrant III has both negative x and y values.