Form 5: Calculating Distance using Slope Triangles Exercise

Form 5: Calculating Distance using Slope Triangles

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Form 5: Calculating Distance using Slope Triangles

Use slope triangles on a coordinate grid to calculate the distance between points.

Questions

  1. MultiChoice

    A slope triangle has horizontal change 3 and vertical change 4. What is the distance between its endpoints?

  2. MultiChoice

    Between (1, 2) and (5, 5), the horizontal change is 4 and vertical change is 3. What is the direct distance?

  3. MultiChoice

    A right triangle formed by two points has legs of length 6 and 8. What is the length of the hypotenuse?

  4. MultiChoice

    Points (2, 3) and (14, 8) form a right triangle with leg lengths 12 and 5. What is the distance between the points?

  5. MultiChoice

    A slope triangle from (-1, -2) to (7, 13) has legs 8 and 15. What is the hypotenuse length?

  6. MultiChoice

    A slope triangle has a base of 9 units and height of 12 units. Find the distance between the endpoints.

  7. MultiChoice

    If the horizontal leg on a coordinate grid is 7 and the vertical leg is 24, what is the distance?

  8. MultiChoice

    A right triangle on a grid has leg lengths 12 and 16. What is the hypotenuse length?

  9. MultiChoice

    If horizontal change is 15 and vertical change is 20, what is the distance?

  10. MultiChoice

    A slope triangle has legs of 10 and 24. What is the straight-line distance?

  11. MultiChoice

    Points (-3, 1) and (9, 6) form a right triangle with legs 12 and 5. Find the hypotenuse length.

  12. MultiChoice

    If leg a = 18 and leg b = 24 in a coordinate right triangle, what is hypotenuse c?