Yoko is buying a car from a local car dealership. She wants to get the lowest interest rate possible. Which will most likely hel
2 answers:
She should to get the lowest interest rate possible. Option (b) is correct.
Further Explanation:
Given:
The options are as follows,
(a). Asking nicely
(b). Making sure she has a positive credit history
(c). Explaining that she has many outstanding loans
(d). Showing her driver’s license
Explanation:
Yoko is buying a car from a local car dealership. She wants to get the lowest interest rate possible.
To obtain the lowest interest rate she should ask the dealer for lowest interest rate and make sure that she has a positive credit history.
She should to get the lowest interest rate possible. Option (b) is correct.
Option (A) is not correct.
Option (B) is correct.
Option (C) is not correct.
Option (D) is not correct.
Learn more:
- Learn more about inverse of the function brainly.com/question/1632445.
- Learn more about equation of circle brainly.com/question/1506955.
- Learn more about range and domain of the function brainly.com/question/3412497
Answer details:
Grade: High School
Subject: Mathematics
Chapter: Credit Risk
Keywords: Yoko, buying, car, local car, dealership, lowest interest rate, possible, asking nicely, credit history, positive credit history, loan, license, outstanding.
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Answer:
we reject H₀
Step-by-step explanation: Se annex
The test is one tail-test (greater than)
Using α = 0,05 (critical value ) from z- table we get
z(c) = 1,64
And Test hypothesis is:
H₀ Null hypothesis μ = μ₀
Hₐ Alternate hypothesis μ > μ₀
Which we need to compare with z(s) = 2,19 (from problem statement)
The annex shows z(c), z(s), rejection and acceptance regions, and as we can see z(s) > z(c) and it is in the rejection region
So base on our drawing we will reject H₀
Answer:
Step-by-step explanation:
Because the function is symmetric about the y-axis, using the cosine function is most appropriate.
<u>Refer to the equation for a cosine function:</u>
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Amplitude:
Period:
Phase shift:
Midline:
The amplitude would be the average of the maximum and minimum y-values of the function, which would be .
The value of in
represents the length of the period, so since the length of the period is
, this means that
.
The phase shift, , describes the horizontal shift of a function. Because the phase shift is
, then we can set up the equation
where we determine
.
The midline (or vertical shift), , is the horizontal line that passes through between the maximum and minimum points, which the function oscillates. In this case, the midline would be located at the line
, therefore,
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Putting all our information together, your final equation is: