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This deck focuses on Understand Signs In Coordinate Plane, giving you a quick way to review the definitions, rules, and examples that matter most for 6th Grade Math.
Study Understand Signs In Coordinate Plane 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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Which axis contains all points with y=0?
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The x-axis. Points with zero y-coordinate lie horizontally on the x-axis.
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This deck focuses on Understand Signs In Coordinate Plane, 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: The x-axis. Points with zero y-coordinate lie horizontally on the x-axis.
Answer: The x-axis. Only y changes sign, so reflection is across horizontal axis.
Answer: The origin. The intersection of the x and y axes is called the origin.
Answer: The y-axis. Points with zero x-coordinate lie vertically on the y-axis.
Answer: (−x,y). Reflecting across y-axis changes the sign of x only.
Answer: Quadrant IV. Positive x and negative y place points in the lower-right quadrant.
Answer: On the x-axis. When y=0, the point lies on the horizontal x-axis.
Answer: (−6,1). Reflecting through origin changes both signs: (6,−1) to (−6,1).
Answer: Quadrant IV. Positive x and negative y place this point in the lower-right quadrant.
Answer: The point is below the x-axis. Negative y values are always below the horizontal axis.
Answer: They tell the directions from the origin: x left/right, y down/up. Positive means right/up from origin; negative means left/down.
Answer: (−x,−y). Reflecting through origin changes both signs.
Answer: Quadrant III. Both coordinates are negative in the lower-left quadrant.
Answer: (x,y)→(x,−y). Reflecting across x-axis negates the y-coordinate only.
Answer: (x,y)→(−x,y). Reflecting across y-axis negates the x-coordinate only.
Answer: (x,y)→(−x,−y). Reflecting through the origin negates both coordinates.
Answer: Quadrant IV. Positive x and negative y place it in the lower right.
Answer: The point is above the x-axis. Positive y values are always above the horizontal axis.
Answer: Quadrant III: (−,−). Both coordinates negative means lower left quadrant.
Answer: Quadrant I. Both coordinates are positive, placing it in the upper right.
Answer: On the y-axis. When x=0, the point lies on the vertical y-axis.
Answer: (4,2). Change sign of y: −2 becomes 2, x stays 4.
Answer: Quadrant III. Both coordinates are negative, placing it in the lower-left quadrant.
Answer: (5,2). Reflecting across y-axis changes x from −5 to 5.
Answer: (3,4). Reflecting across x-axis changes y from −4 to 4.
Answer: Quadrant II. Negative x and positive y place this point in the upper-left quadrant.
Answer: The point is to the left of the y-axis. Negative x values are always left of the vertical axis.
Answer: Quadrant III. Both coordinates are negative, placing it in the lower left.
Answer: Quadrant II: (−,+). Negative x, positive y means upper left quadrant.
Answer: Quadrant II. Negative x and positive y place points in the upper-left quadrant.
Answer: (−4,2). Change both signs: (4,−2) becomes (−4,2).
Answer: Quadrant I. Both coordinates are positive in the upper-right quadrant.
Answer: Quadrant II. Negative x and positive y place it in the upper left.
Answer: The point is to the right of the y-axis. Positive x values are always right of the vertical axis.
Answer: (x,−y). Reflecting across x-axis changes the sign of y only.
Answer: They tell the quadrant or axis location of the point (x,y). Signs determine which of the four quadrants or two axes the point lies on.
Answer: (−4,−2). Change sign of x: 4 becomes −4, y stays −2.
Answer: Quadrant I: (+,+). Both coordinates positive means upper right quadrant.
Answer: Quadrant I. Both coordinates are positive, placing it in the upper-right quadrant.
Answer: Quadrant IV: (+,−). Positive x, negative y means lower right quadrant.