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Nostrana [21]
3 years ago
6

In the graph below, line k with equation y = -k makes a 45° angle with the x- and y- axes.

Mathematics
2 answers:
noname [10]3 years ago
7 0

Answer:

Given Equation of line is, y= -k, passing through Origin and making an angle of 45° with the positive direction of x axis is given by

 k=tan 45°

k=1

So, the equation of line will be→y= -x.

Point (2,5) is reflected through x axis.So, Coordinates of point after reflection will be (-2,5).

→Now, the point is reflected through line, y=-x.So, This reflection rule says

(x,y)→(-y,-x).

→Now, when point (-2,5) is reflected through line, y=-x the coordinates of point after reflection will be

  = (-5, 2)

Option B

tamaranim1 [39]3 years ago
5 0

Answer:

D. (-5,2)

Step-by-step explanation:

1st reflection = reflection across the line k with the rule:

(x,y)→(-y,-x)

So,

(2,5)→(-5,-2)

2nd reflection = reflection across the x-axis with the rule

(x,y)→(x,-y)

So,

(-5,-2)→(-5,2)

After two consecutive reflections

(2,5)→(5,2)

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Since Daniel had 80 more stickers than Elle, d = 80 + e

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Daniel gave 1/4 of his stickers to Elle, Daniel is left with (d - d/4) = 3d/4

Elle now has e + d/4 = d - 80 + d/4 = (5d/4) - 80 = (5d - 320)/4

Elle now gave 3/5 of her remaining stickers to Daniel:

Elle now has:

e_{new} = \frac{5d -320}{4} - \frac{3}{5} * \frac{5d -320}{4}\\\\e_{new} = \frac{5d -320}{4} - \frac{15d -960}{20}\\\\e_{new} = \frac{25d - 1600 - 15d + 960}{20} \\\\ e_{new} = \frac{10d-640}{20}

Daniel now has:

d_{new} = \frac{3d}{4} + \frac{3}{5} (\frac{5d - 320}{4} )\\d_{new} = \frac{3d}{4} + \frac{15d - 960}{20} \\d_{new} = \frac{30d - 960}{20}

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The slope of a line can be calculated by using the slope formula, which is given as:

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