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larisa86 [58]
4 years ago
7

The owner of a restaurant wanted to know what additional menu options would sell best. He selects 50 customers at random and sur

veys them for their preferred menu options. Identify the population and sample for this situation. A) The population is the 50 costumers selected; the sample is the menu options. B) The population is all the customers of the restaurant; the sample is the 50 customers selected. C) The population is all the people who live in the town; the sample is the 50 customers selected. D) The population is the 50 customers selected; the sample is all the people who live in the town.
Mathematics
2 answers:
ryzh [129]4 years ago
8 0

Answer: The anserw is B

Step-by-step explanation: The anserw is B. Because he selected 50 customers at random to see what he should put on the menu for his restaurant .

kvasek [131]4 years ago
4 0

Answer:

The answer is B.  

Step-by-step explanation:

The answer is B because the population is the entire group of people or things to be studied. The sample is part of the population.

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Identify the coordinates of the vertices of each figure after the similarity transformation.
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Answer:

After translation:

Translation: (x, y)  →  (x-6, y-8)

W'X'Y'Z' = W'(-10, 0), X'(-10, -8), Y'(-18, -4), Z'(-14, 8)

After dilation:

Dilation: (x, y)  →  (2x, 2y), centered at (0, 0)

W''X''Y''Z'' = W'' (-20, 0), X'' (-8, 0) , Y'' (-24, 8), Z'' (-16, 32)

Step-by-step explanation:

Given the vertices of the Quadrilateral WXYZ

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  • X(-4, 0)
  • Y(-12, 4)
  • Z(-8, 16)

As the rule of translation is given by

Translation: (x, y)  →  (x-6, y-8)

So, after the translation the vertices of Quadrilateral WXYZ will be translated as:

W(-4, 8)  →  (x-6, y-8) ⇒ (-4-6, 8-8) = W'(-10, 0)

X(-4, 0)  →  (x-6, y-8) ⇒ (-4-6, 0-8) = X'(-10, -8)

Y(-12, 4)  →  (x-6, y-8) ⇒ (-12-6, 4-8) = Y'(-18, -4)

Z(-8, 16)  →  (x-6, y-8) ⇒ (-8-6, 16-8) = Z'(-14, 8)

Therefore,

W'X'Y'Z' = W'(-10, 0), X'(-10, -8), Y'(-18, -4), Z'(-14, 8)

Next, the rule of dilation is given by

Dilation: (x, y)  →  (2x, 2y), centered at (0, 0)

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Z'(-8, 16)  →  (2x, 2y) ⇒ (2(-8), 2(16)) = Z'' (-16, 32)

Therefore,

W''X''Y''Z'' = W'' (-20, 0), X'' (-8, 0) , Y'' (-24, 8), Z'' (-16, 32)

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