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Distance Formula - MS FUENTES MATH CLASS 2017-2018 · 2018. 5. 11. · Sep 711:50 PM Deriving the...

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Pytagorean Them.notebook 1 May 11, 2018 Sep 711:50 PM Find the distance between the coordinate points using Pythagorean Thm. Warm-Up Sep 711:50 PM U6: C 1.1 & 1.3 Distance Formula Objective: Students will be able to 1) use coordinates to prove simple geometric theorems algebraically. 2) use coordinates to compute distance and midpoints. Sep 711:50 PM How far is it from (4, 3) to (15, 8)? we do Example 1 Sep 711:50 PM Deriving the Distance Formula y x d 1) set up 2) right triangle 3) Pythagorean theorem 4) Solve for d. Sep 711:50 PM Use the distance formula find the distance between the coordinate points. Example 3 (2 , 6) (8 , 3) x y Sep 711:50 PM Use the distance formula find the distance between the coordinate points. Example 3 (-3,1) and (8,6)
Transcript
  • Pytagorean Them.notebook

    1

    May 11, 2018

    Sep 711:50 PM

    Find the distance between the coordinate points using Pythagorean Thm.

    Warm-Up

    Sep 711:50 PM

    U6: C 1.1 & 1.3  Distance Formula 

     Objective: Students will be able to 

    1) use coordinates to prove simple geometric theorems algebraically.

    2) use coordinates to compute distance and midpoints.

    Sep 711:50 PM

    How far is it from (4, 3) to (15, 8)?wedo

    Example1

    Sep 711:50 PM

    Deriving  the Distance Formula y

    x

    d

     1) set up

     2) right triangle

    3) Pythagorean theorem

    4) Solve for d.

    Sep 711:50 PM

    Use the distance formula find the distance between the coordinate points.

    Example3

    (2 , 6)

    (8 , 3)

    x

    y

    Sep 711:50 PM

    Use the distance formula find the distance between the coordinate points.

    Example3

    (-3,1) and (8,6)

    http://www.virtualnerd.com/algebra-1/radical-expressions-equations/distance-midpoint-formulas/distance-formula/distance-formula-derivationhttp://www.mathopenref.com/coorddist.html

  • Pytagorean Them.notebook

    2

    May 11, 2018

    Sep 711:50 PM

    udo

    Example2

    (5,8)

    (4,5)

    Find the shortest distance between the two houses.

  • Attachments

    theorem.wmv

    SMART Notebook

    Page 1Page 2Attachments Page 1


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