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Understanding the Basics of Linear Equations and Coordinate Geometry

This resource covers essential concepts in linear equations, including slope-intercept form, identifying quadrants, and working with ordered pairs. Key questions explore how to solve various equations such as y = -2x + 3, y = 5x - 3, and more. Through practical examples, it demonstrates how to determine slope (m) and y-intercept (b), as well as how to locate points in different quadrants of the Cartesian plane. Ideal for students looking to strengthen their understanding of coordinate geometry and linear relationships.

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Understanding the Basics of Linear Equations and Coordinate Geometry

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  1. Slope y-intercept Equation Quadrant Order Pairs 100 pt 100 pt 100 pt 100 pt 100 pt 200 pt 200 pt 200 pt 200 pt 200 pt 300pt 300 pt 300 pt 300 pt 300 pt 400 pt 400 pt 400 pt 400 pt 400 pt 500 pt 500 pt 500 pt 500 pt 500 pt

  2. y = -2x + 3

  3. What is -2?

  4. 3x + y = 6

  5. What is -3?

  6. 4x – y = 8

  7. What is 4?

  8. y – 1 = 0

  9. What is 0?

  10. 2y = x

  11. What is ½?

  12. y = 5x - 3

  13. What is -3?

  14. 2x – y = 9

  15. What is -9?

  16. y = -3/4x

  17. What is (0, 0)?

  18. y = 7

  19. What is 7?

  20. x = -8

  21. What is no y-intercept?

  22. m = 4, b = -9

  23. What is y = 4x – 9?

  24. (2, 3), (2, -1)

  25. What is x = 2?

  26. m = 2/3, (0, -3)

  27. What is y = 2/3x – 3?

  28. m = 0, b = -6

  29. What is y = -6?

  30. m = 3, (0, 0)

  31. What is y = 3x?

  32. (10, 14)

  33. What is Quadrant I?

  34. (-2, -4)

  35. What is Quadrant III?

  36. (0, -7)

  37. What is lies on the y-axis?

  38. (12, 0)

  39. What is lies on the x-axis?

  40. (0, 0)

  41. What is the origin?

  42. y = 8x + 2 ( , -6)

  43. What is x = -1?

  44. y = 2 (5, )

  45. What is y = 2?

  46. 3x – y = 5 (0, )

  47. What is -5?

  48. y = 1/2x – 4 (-4, )

  49. What is y = -6?

  50. -x + 3y = -9 (-3, )

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