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lyudmila [28]
3 years ago
7

NO LINKS OR ANSWERING QUESTIONS YOU DON'T KNOW!!! Chapter 11a

Mathematics
1 answer:
notsponge [240]3 years ago
3 0

9514 1404 393

Answer:

  • vertical shift: 7 (up)
  • horizontal shift: 2 (right)
  • vertical asymptote: x=2
  • domain: x > 2
  • range: all real numbers

Step-by-step explanation:

For any function f(x), the transformation f(x -h) +k represents a horizontal shift of h units to the right and k units upward.

Here, the parent function is log₂(x) and the transformation to log₂(x -2) +7 represents translation 2 units right and 7 units upward.

The parent function has a vertical asymptote at x=0, so the shifted function will have a vertical asymptote at x-2=0, or x = 2.

The parent function has a domain of x > 0, so the shifted function will have a domain of x-2 > 0, or x > 2.

The parent function has a range of "all real numbers." Shifting the function vertically does not change that range. The range of the shifted function is still "all real numbers."

The graph is shown below. The vertical asymptote is the dashed orange line.

_____

The "work" is in matching the pattern f(x -h) +k to the function log₂(x -2) +7.

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PLZ help thnx
Pepsi [2]

Answer:

A) $40

B) 40M = P

C)  $3,120

Step-by-step explanation:

Given that at her salon, last week Tammy did 25 manicures and collected $ 1000, to calculate the slope to represent the manicures, write an equation to represent this relation and determine how much would Tammy make if she did 78 manicures in a month the following calculations should be performed:

A)

1000/25 = X

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Thus, each manicure costs $ 40.

B)

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So if she did 78 manicures in a month, Tammy would earn $ 3,120.

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Jade only need 3 1/4 cans of paint
notsponge [240]
What else do you need help with
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Answer:

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Step-by-step explanation:

bc it is moved over 2 places to the left, plz can i be brainliest

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\bf \begin{array}{|c|ll}\cline{1-1}\textit{a\% of b}\\\cline{1-1}\\\left( \cfrac{a}{100} \right)\cdot b\\\\\cline{1-1}\end{array}~\hspace{5em}\stackrel{\textit{70\% of 5.60}}{\left( \cfrac{70}{100} \right)5.60}\implies 3.92

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