Answer:

Step-by-step explanation:
Answer:
Part 1
FED=60
DEN=120
Part 2
AG=30
Step-by-step explanation:
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.
</span>
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.
</span>
Given:
• Amount to save, A = $28,000
,
• Time, t = 6 years
,
• Interest rate, r = 5.3% ==> 0.053
,
• Number of times compounded = quarterly = 4 times
Let's find the amount that must be deposited into the account quarterly.
Apply the formula:

Where:
FV is the future value = $28,000
r = 0.053
n = 4
t = 6 years
Thus, we have:

Let's solve for P.
We have:

Solving further:

Divide both sides by 28.0384237:

Therefore, the amount that must be deposited quarterly into the account is $998.60
ANSWER:
$998.60