<u>Answer:</u>
The simple interest for $152, 2.5%, 18 month is $5.7
<u>Solution:</u>
Given that, principal amount = $ 152, interest rate = 2.5 % and time period = 18 months.
Now we have to calculate the simple interest for above given values.
We know that, simple interest is given as
By substituting the given values, we get
By converting 18 months to years we get,
Hence, the simple interest is $5.7
Answer:
And the determination coeffcient is just the correlation coeffcient square and we got:
And rounded to the nearest tenth thousand would be 0.1521
Step-by-step explanation:
The correlation coefficient is a measure of variability and is given by this formula:
For this case we have
And the determination coeffcient is just the correlation coeffcient square and we got:
And rounded to the nearest tenth thousand would be 0.1521
The number of years it would take sales to reach $1,750,000 is 14.65 years.
<h3>What is the number of years?</h3>
The formula that can be used to determine the number of years it would take for the sales to reach $1,750,000 is:
Number of years : In (FV / PV) / r
Where:
- FV = future level of sales - $1,750,000
- PV = present level of sales = 850,000
- r = rate of growth - 4.931998%
Number of years : In ($1,750,000 / 850,000) / 0.04931998
Number of years : In (2.06) / 0.04931998
Number of years : 14.65 years
To learn more about how to determine the number of years, please check: brainly.com/question/21841217
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Answer:
sin (theta) =
cos (theta) =
tan (theta) =
cot (theta) = 7 square root 15/15
sec (theta) =
csc (theta) = 8 square root 15/15
Step-by-step explanation:
Answer:
The probability that the difference between the sample mean and the true population mean is :
Step-by-step explanation:
Given :
Population standard deviation .
Sample size
The sample mean standard deviation
To find :
The probability that the difference between the sample mean and the true population mean
Now, the probability that the difference between the sample mean and the true population mean is :
, is large
Therefore, the probability