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onlyceleste2430
18.04.2021 •
Mathematics
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Ответ:
Step-by-step explanation:
Slope of line passing through
and
is given by,
m =![\frac{y_2-y_1}{x_2-x_1}](/tpl/images/1267/1194/f6758.png)
From the graph attached,
Slope of the line passing through (-3, 0) and (0, 5) =![\frac{5-0}{-3-0}](/tpl/images/1267/1194/53419.png)
=![-\frac{5}{3}](/tpl/images/1267/1194/d129b.png)
Line passing through a point (h, k) and slope 'm' will be,
y - h = m(x - k)
Since, line passing through (11, 0) is parallel to the line given in the graph,
Slope of the parallel line will be same as![-\frac{5}{3}](/tpl/images/1267/1194/d129b.png)
Equation of a line passing through (11, 0) and slope =![-\frac{5}{3}](/tpl/images/1267/1194/d129b.png)
y - 0 =![-\frac{5}{3}(x-11)](/tpl/images/1267/1194/2fdc5.png)
y =![-\frac{5}{3}(x-11)](/tpl/images/1267/1194/2fdc5.png)
Now satisfy this equation with the points given in the options,
Option (1)
For (1.67, -15.59),
-15.59 =![-\frac{5}{3}(1.67-11)](/tpl/images/1267/1194/d3b78.png)
-15.59 = -15.55
False.
Therefore, given point doesn't lie on the line.
Option (2)
For (-0.33, -13.59)
-13.59 =![-\frac{5}{3}(-0.33-11)](/tpl/images/1267/1194/0e947.png)
-13.59 = -18.88
False
Option (3)
For (0.67, -18.59),
-18.59 =![-\frac{5}{3}(0.67-11)](/tpl/images/1267/1194/4aff4.png)
-18.59 = 17.22
False
Option (4)
For (1.67, -15.59)
-15.59 =![-\frac{5}{3}(1.67-11)](/tpl/images/1267/1194/d3b78.png)
-15.59 = -15.55
False.
Therefore, none of the points given in the options are lying on the line.
Ответ: