Remaining balance on Marcia's credit card = $1700
Marcia believed she could clear her debt by making consistent monthly payments.
Given the four provided payment options, we need to determine which one will help her pay off her balance the quickest.
A.→ 55 × Number of months = 1700
Number of months = 
months (approximately)
B. → 45 × Number of months = 1700
Number of months = 
months (approximately)
C.→ 75 × Number of months = 1700
Number of months = 
months (approximately)
D.→ 90 × Number of months = 1700
Number of months = 
months (approximately)
Choosing to pay $90 monthly would allow Marcia to settle her balance in the shortest time.
Answer:
The polynomial expression 
To ascertain the multiplicity of 0, -2, -4, 5.
The multiplicity refers to how many times a root appears in a function.
First, identify the function's roots by setting it to zero.
Thus, the roots are x=0, -2, -4, and 5
To determine the roots' multiplicities:
The factor of x will give a root of x=0 with a multiplicity of 1
likewise, x=-2 with a multiplicity of 3
x=-4 with a multiplicity of 2
and x=5 with a multiplicity of 4.
A. True. The presence of a significant outlier greater than the main group increases the mean, whereas a substantial outlier lower than the main group decreases it. B. False. Outliers distort the true mean's value. In cases where a trimmed mean is considered, the resulting mean may be correct. When outliers exist, using the median is advisable; for instance, the sale of expensive properties significantly affects the mean home prices, hence the term "median home price" is preferred. C. False. The standard deviation decreases because it indicates how data is spread. An outlier leads to greater spread, resulting in a higher standard deviation, which diminishes when the outlier is discarded as the data becomes more centralized. D. False. This assertion holds for normally distributed data that conforms to a bell curve and is centered around the mean; skewed distributions do not follow this principle. E. True. When data is described as "skewed to the right," it implies a large outlier extending the right-side tail more than anticipated, pulling the mean higher while leaving the median unchanged, causing the mean to exceed the median. This concept aligns with statement A. In conclusion, the true responses are A and E, therefore there are two correct answers.
3 and 4 are the ones everyone.
I accomplished it on my own.
