Suzanne has purchased a car with a list price of $23,860. She traded in her previous car, which was a Dodge in good condition, and financed the rest of the cost for five years at a rate of 11.62%, compounded monthly. The dealer gave her 85% of the listed trade-in price for her car. She was also responsible for 8.11% sales tax on the difference between the list price and trade in price, a $1,695 vehicle registration fee, and a $228 documentation fee. If Suzanne makes a monthly payment of $455.96, what was the trade in price of her original car?
Answers
The trade in price of her original car was $11,128.57.
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Given that Suzanne has purchased a car with a list price of $23,860, and she traded in her previous car, which was a Dodge in good condition, and financed the rest of the cost for five years at a rate of 11.62%, compounded monthly, and the dealer gave her 85% of the listed trade-in price for her car, and she was also responsible for 8.11% sales tax on the difference between the list price and trade in price, a $1,695 vehicle registration fee, and a $228 documentation fee, if Suzanne makes a monthly payment of $455.96, to determine what was the trade in price of her original car, the following calculation must be made:
- 455.96 x 12 x 5 = 27,357.60
- X x (1 + 0.1162/12)^(12x5) = 27,357.60
- X x 1.009683^60 = 27,357.60
- 1.7828X = 27,357.60
- X = 27,357.60 / 1.7828
- X = 15,345
- 23,860 - 15,345 + (0.0811 x (23,860 - 15,345)) + 1695 + 228 = X
- 23,860 - 15,345 + 690.57 + 1695 + 228 = X
- 11,128.57 = X
Therefore, the trade in price of her original car was $11,128.57.
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Answer #A the answer for this question is 2004 intrepid
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PLEASE HELP!!!!!will mark brainliest!!!!!
Use the "mixed partials" check to see if the following differential equation is exact.(3x^3 − 3y) dx + (−3x + 2y1) dy = 0 If it is exact find a function F(x,y) whose differential, dF(xy) is the left hand side of the differential equation. That is, level curves F(xy)=C are solutions to the differential equation.
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Hey there! :)
Answer:
n = 12.
Step-by-step explanation:
Given:
5/6n = 10
Solve by isolating the variable. Divide both sides by 5/6. (Multiply by the reciprocal)
5/6n · 6/5 = 10 · 6/5
n = 10 · 6/5
n = 12.
Answer:
6n = 10 ×5
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n = 50/6
n = 8.3
Answers
Answer:
5.5+7.25−5.5−7.25 = 0
Step-by-step explanation:
To be honest, you shouldn't have to show work for an equation like this. But this is the answer. Hope it helped.
Answer:
5.5+7.25-5.5+(-7.25)
step 1: add 5.5 and 7.25
12.75−5.5−7.25
step 2: subtract 5.5 from 12.75
7.25−7.25
The answer is 0.
Step-by-step explanation:
Brainliest?
B) The graph is discrete because there cannot be negative values for altitude.
C) The graph is continuous because there can be fractional values for time.
D) The graph is continuous because there can be negative values for altitude.
Answers
Answer:
Option c
Step-by-step explanation:
Given that a hot air balloon descends to the ground.
The function
can be used to describe the altitude of the balloon as it approaches the ground.
Here t = time and h = height
Since t cannot be negative we can t starting from 0
t can take any fractional value and h is well defined for any value of t positive
So option c is right
Answers
Answer:
The answer is A)
Answer:
Step-by-step explanation:
maybe D im not sure tho
Answers
Answer:
Option A) -20°F.
Step-by-step explanation:
Given : It's was 55°F outside until the temperature increased 20°F.
To find : Which number is the additive inverse of the temperature increase?
Solution :
Additive inverse is defined as,
For any number 'a', the additive inverse is or
According to question,
The temperature is increased 20°F.
To follow the additive inverse property,
The sum became zero.
So, Additive inverse is -20°F.
Therefore, Option A is correct.
The additive inverse of the temperature increase is -20°F.
A) -20
Hope its correct good-luck (sorry im so late)
Answers
9514 1404 393
Answer:
(a) k = –2.5
Step-by-step explanation:
When the function f(x) is transformed to f(x -h) +k, the graph is translated h units right and k units up.
If the absolute value function has its original vertex of (0, 0) moved to (1, -2.5), then (h, k) = (1, -2.5).
The value of k is -2.5.
_____
Additional comment
The above answer applies to the given problem statement. The question asked in the comment has a vertex of (0, 2.5), so (h, k) = (0, 2.5) for that question.
If you're going to copy the answer, make sure it is the answer to the question you're looking at.
In an absolute value function expressed as f(x) = |x – h| + k, the value of k corresponds to the y-coordinate of the function's vertex. In this case, as the vertex is at the point (1, -2.5), the value of k is -2.5.
The student's question relates to the concepts of Two-Dimensional (x-y). Graphing and the graphing of the absolute value function. It is vital to remember that the vertex of an absolute value graph in the form f(x) = |x – h| + k corresponds to the point (h, k) on the Cartesian coordinate plane. The student states that the vertex is at the point (1, -2.5), so based on our function analysis, the value of k, which represents the y-coordinate of the vertex, is -2.5. Therefore, the correct answer is k = -2.5.
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