Answer:
y= x+7
Step-by-step explanation:
find the midpoint using the midpoint formula
you get (1,8)
find the slope
-1 and the opposite reciprocal is 1
put the midpoint and the opposite reciprocal slope in
the formula y-8= 1(x-1)
simplify y=x+7
Answer:
D is 11,000
Step-by-step explanation:
(7y+2y2−7)−(3−4y)
=7y+4y+2y2−7−3
=11y−2y2−10
Hope this helps
Answer:
slope = 0
Step-by-step explanation:
calculate the slope m using the slope formula
m =
let (x₁, y₁ ) = (3, 6 ) and (x₂, y₂ ) = (11, 6 )
substitute these values into the formula for m
m = = = 0
Answer:
20 total exhibits at the zoo
Step-by-step explanation:
55% of 20 = 11 (monkeys)
B) No, the students in the high school are not accustomed to being part of a survey.
C) Yes, students in New York City have the best taste in music so they would make a great sample group.
D) No, in order to get an accurate sample, researchers should survey students from various high schools in various states including urban, rural, public, and private.
No, a survey conducted in a single high school in downtown New York City would not accurately represent the musical preferences of all American high school students. To get a representative sample, the survey would have to include diverse high schools across different states and environments.
You asked if a survey taken at a high school in downtown New York City would provide a good indication of the music choices of America's youth. The most accurate answer is D: No, in order to get an accurate sample, researchers should survey students from various high schools in various states including urban, rural, public, and private.
This is because a single high school in New York City cannot represent all the high school students in America. Music tastes can widely vary based on various factors such as geographical location, socio-economic background, cultural influences, etc. Therefore, to obtain a representative sample that can accurately reflect the music preferences of American high school students, it would be necessary to conduct a survey that includes a diverse range of high schools across different states and environments.
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