A. Write a function f(x) to represent the price after the 80% markup.
<span>b. Write a function g(x) to represent the price after the 25% markdown. </span>
<span>c. Use a composition function to find the price of an item after both price adjustments that originally costs the boutique $150. </span>
<span>d. Does the order in which the adjustments are applied make a difference? Explain.
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answers
<span>a) f(x) = 1.8x
b) f(x) = 0.75(1.8x)
c) f(150) = 0.75(1.8(150) = $202.50
d) No, it doesn't matter. The result is the same.
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There are 4 roses in each arrangement
The median for data A is greater.
the mean for data A is greater.
Well, I don't know.
Let's figure it out together.
The best way to do that is to compare their unit rates:
The first woman's unit rate is (60 ft / 10 sec)
= (60 / 10) (ft/sec) = 6 ft/sec .
The second woman's unit rate is (25 ft / 5 sec)
= (25 / 5) (ft/sec) = 5 ft/sec .
Now we can see that the first woman walks 1 ft/sec faster
than the second one does.
Answer:
E looks like it is most congruent
Step-by-step explanation:
