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On the graph below are three points x, y, ans z. write the coordinates for the given dilation. do, 3

Posted on October 23, 2021 By Jess4kids 8 Comments on On the graph below are three points x, y, ans z. write the coordinates for the given dilation. do, 3

On the graph below are three points x, y, ans z. write the coordinates for the given dilation. do, 3 of x = a. (7, 3) b. (12, 0) c. (1, -3) the graph points are y as (3,2) x as (4,0) and z as (2,-2)

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Comments (8) on “On the graph below are three points x, y, ans z. write the coordinates for the given dilation. do, 3”

  1. Itsyourgirllulu says:
    October 23, 2021 at 6:00 am

    The center of the dilation is the origin, and the scale factor is 2.

    To find the coordinates of the points under this transformation, it is enough to multiply both coordinates of the points X, Y, and Z by 2.

    Take a look at the dilation of point Z. To get to Z', both the x and y coordinate of Z must be multiplied by 2.

    So, the coordinates are:

    X'(8, 0); Y'(6, 4); Z'(4, -4).
    [tex]on the graph below are three points x, y, and z. write the coordinates for the given dilation. do, 2[/tex]

    Reply
  2. anglekhan101 says:
    October 23, 2021 at 10:48 am

    [tex](-\frac{3}{2},-1)[/tex]

    Step-by-step explanation:

    From the graph in the attachment Y has coordinates:Y(3,2)

    The transformation rule for a dilation with a scale factor k about the origin is:

    [tex](x,y)\to (kx,ky)[/tex]

    In this case we have [tex]k=-\frac{1}{2}[/tex]

    We substitute the coordinates and [tex]k=-\frac{1}{2}[/tex] to get:

    [tex]Y(3,2)\to Y'(-\frac{1}{2}*3,-\frac{1}{2}*2)[/tex]

    This simplifies to:

    [tex]Y(3,2)\to Y'(-\frac{3}{2},-1)[/tex]

    The first choice is correct.

    [tex]On the graph below are three points x, y, and z. write the coordinates for the given dilation. do, -[/tex]
    [tex]On the graph below are three points x, y, and z. write the coordinates for the given dilation. do, -[/tex]

    Reply
  3. corban13 says:
    October 23, 2021 at 1:17 pm

    (-3/2, -1)

    (3/2, 1)

    (5/2, 3/2)

    Step-by-step explanation:

    Reply
  4. svnchezzz says:
    October 23, 2021 at 6:34 pm

    The first thing you should see in this case are the coordinates of point X which are given by:
     x = (4,0)
     Applying the given dilatation:
     DO, 3
     X = (3 * 4.3 * 0)
     X = (12.0)
     answer
     the coordinates for the given dilation. DO, 3 of X are
     B. (12, 0) 
     

    Reply
  5. katelynbychurch says:
    October 23, 2021 at 7:05 pm

    B 12 and 0

    Step-by-step explanation:

    Reply
  6. shandrablue68681 says:
    October 23, 2021 at 7:36 pm

    2, - 2 is the answer

    Step-by-step explanation:

    Reply
  7. jmchmom6066 says:
    October 23, 2021 at 8:16 pm

     Step-by-step explanation:  EXPLANATION  From the graph, the coordinates of Y are:  We want to find the image of this point after a dilation by a scale factor of -½ about the origin. The rule for the dilation is :  To find the coordinates of Y', we plug the coordinates of Y.   The first choice is correct.   Fraction: - 3/2, -1  

    Reply
  8. damian11154 says:
    October 24, 2021 at 2:41 am

    ANSWER

    [tex]( - \frac{3}{2} , - 1)[/tex]

    EXPLANATION

    From the graph, the coordinates of Y are:

    [tex](3,2)[/tex]

    We want to find the image of this point after a dilation by a scale factor of -½ about the origin.

    The rule for the dilation is :

    [tex](x,y)\to( - \frac{1}{2} x, - \frac{1}{2} y)[/tex]

    To find the coordinates of Y', we plug the coordinates of Y.

    [tex]Y(3,2)\to \: Y'( - \frac{1}{2} (3), - \frac{1}{2}(2) )[/tex]

    [tex]Y(3,2)\to \: Y'( - \frac{3}{2}, - 1)[/tex]

    The first choice is correct.

    Reply

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