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LuckyWell [14K]
3 years ago
14

Line JK passes through points J(–3, 11) and K(1, –3). What is the equation of line JK in standard form?

Mathematics
2 answers:
miv72 [106K]3 years ago
8 0
Line JK: (y₂-y₁/x₂-x₁)
      [(-3)-11] / [1-(-3)] = -14/4 == -7/2
Point slope formula: y-y₁=m(x-x₁)
     y-(11)=-7/2[x-(-3)]
y-11= -7/2x-21/2                                                 -7/2*3= -21/2   
     Add 11 to both sides.

  y= -7/2x+1/2...                                                
Sergeu [11.5K]3 years ago
7 0
Hello!

First of all we find the slope by dividing the difference of the y values by the difference of the x values as seen below.

\frac{-3-11}{1+3} = -\frac{14}{4} = \frac{7}{2}

The slope of our line is 7/2, or 3.5
-------------------------------------------------------------
Now we will put the slope and a point on our line into slope intercept form and solve for b. We will use (-3,11).

11=3.5(-3)+b
11=10.5+b
b=0.5

Our final equation is shown below.

y=3.5x+0.5

I hope this helps!


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Leokris [45]

Given:

The data values are

11, 12, 10, 7, 9, 18

To find:

The median, lowest value, greatest value, lower quartile, upper quartile, interquartile range.

Solution:

We have,

11, 12, 10, 7, 9, 18

Arrange the data values in ascending order.

7, 9, 10, 11, 12, 18

Divide the data in two equal parts.

(7, 9, 10), (11, 12, 18)

Divide each parenthesis in 2 equal parts.

(7), 9, (10), (11), 12, (18)

Now,

Median = \dfrac{10+11}{2}

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Lowest value = 7

Greatest value = 18

Lower quartile = 9

Upper quartile = 12

Interquartile range (IQR) = Upper quartile - Lower quartile

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                                        = 3

Therefore, median is 10.5, lowest value is 7, greatest value is 18, lower quartile 9, upper quartile 12 and interquartile range is 3.

8 0
3 years ago
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"help..." said the high schooler.
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8 0
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OleMash [197]

Answer:

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Step-by-step explanation:

5/13  = t -6/13

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5/13 + 6/13  = t -6/13+ 6/13

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Rotate angle ABC 90 degrees clockwise about the origin and then reflect over the x-axis
Lady_Fox [76]

Rotation and reflection are instances of transformation

See attachment for the new position of  \triangle ABC

From the question, we have:

A = (-1,1)

C = (-2,4)

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Using the above transformation, the new points would be

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The rule of this transformation is:

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So, the new points would be:

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See attachment for the new points

Read more about transformation at:

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