Question:

Home work help I forgot everything and i can't afford to help easy simple geometry 10Pt's i don't have a call?

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At least give me a formula the questions are PLX at least do one but show me how

best answer goes to the person with most info

Find B, if A is at (5,-3) and M (-4,2) is the midpoint Of Line AB

G is between F and H if GH=6 and FG=8x=2,and FH=16 find FG

Wat is the distance between P(-3,10) and Q (12,-6)

if M<ABE=(6x=2) and M<DBE=(8x-14) find M< ABE

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2 ANSWERS


  1. Midpoint Formula is (x1+x2/2, y1+y2/2) That will get you the midpoint asnd if you plug in whatever else it will get you the answers.

    Distance formula is the square root of (x1+x2)squared-(y1+y2)squared, I believe


  2. 1.

    The mid-point formula is x&#039; = (x + x&quot;)/2, where x and x&quot; are the x coordinates of the endpoints of the segment; x&#039; is the x coordinate of the midpoint, and y&#039; = (y + y&quot;)/2, where y and y&quot; are the y coordinates of the endpoints of the segment; y&#039; is the y coordinate of the mid-point.  So to find x&quot; and y&quot;, just solve each equation for their value by plugging in x and x&#039; and y and y&#039;:

    x&quot; = 2x&#039; - x

    x&quot; = 2 (-4) - 5

    x&quot; = -8 - 5 = -13

    y&quot; = 2y&#039; - y

    y&quot; = 2 (2) - (-3)

    y&quot; = 4 + 3

    y&quot; = 7

    So the coordinates of B are (-13, 7).

    You can verify the coordinates are correct by averaging the x and y coordinates of the endpoints of the segment:

    x&#039; = (x + x&quot;)/2

    x&#039; = [5 + (-13)]/2

    x&#039; = (-8)/2 = -4

    y&#039; = (y + y&quot;)/2

    y&#039; = (-3 + 7)/2

    y&#039; = 4/2

    y&#039; = 2

    The correct coordinates of the mid-point are returned, so our solution is correct:  

    B = (-13, 7).

    2.

    G is between F and H if GH=6 and FG=8x=2,and FH=16 find FG.

    I believe some information is lacking here.  Notice you have already said FG = 8x = 2.  So what else is there to find about FG?  Be specific.  Edit the question.

    3.

    Use the distance formula:

    D = √[(x - x&#039;)² + (y - y&#039;)²]

    Just plug in the values for the x and y coordinates and calculate D:

    D = √[(x - x&#039;)² + (y - y&#039;)²]

    D = √[(-3 - 12)² + (10 - (-6))²]

    D = √[(-15)² + (16)²]

    D = √[(225) + (256)]

    D = √481

    4.

    if M&lt;ABE=(6x=2) and M&lt;DBE=(8x-14) find M&lt; ABE

    I don&#039;t believe there is not sufficient information here to find a solution.  We need to know what kind of figure we are dealing with, so that we can at least make inferences about angular totals, etc.  Edit the question.

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