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payshencec21
08.02.2020 •
Mathematics
Aline passes through the points (15,−13) and (16,−11). hollis writes the equation y+13=(x−15) to represent the line. which answer correctly analyzes his equation? his equation is incorrect. he incorrectly wrote the slope and switched the values of the coordinates. he should have written y−15=2(x+13). his equation is incorrect. he switched the values of the coordinates. he should have written y−15=x+13. his equation is correct. he correctly included and placed all parts for the point-slope form of the equation of the line. his equation is incorrect. he switched the signs of the coordinates. he should have written y−13=x+15. his equation is incorrect. he incorrectly wrote the slope and switched the signs of the coordinates. he should have written y−13=2(x+15). his equation is incorrect. he incorrectly wrote the slope in his equation. he should have written y+13=2(x−15).
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Ответ:
The equation formula is y - y1 = m(x-x1)
Using the first point for x1, y1:
Y +13 = m(x-15)
M is the slope which is the change in y over the change in x:
M = -11–13 / 16-15 = 2/1 = 2
The equation becomes y +13 =2(x+15)
The answer is:
He incorrectly wrote the slope in his equation. He should have written y+13=2(x−15).
Ответ:
Step-by-step explanation:
The translation:
(x,y) ------->>>> (x - 8 , y + 4)
Means that translate x "8" units left and translate y "4" units up.
Or simply, put
subtract 8 from x and add 4 to y.
The given point is:
A(2,6),
so x = 2
and y = 6
So, after translation, it will be:
2 - 8 = -6
6 + 4 = 10
So, the image will be: