Answer:
The answer is "Option B".
Explanation:
Inferential statistics was its process through which data collection is used to conclude the property or even an implicit wave function. Its analysis infers these same features of inhabitants. Its purpose is to use statistical strategies to determine important assumptions regarding sample size, and other choices were wrong which can be defined as follows:
- In option A, it defines the average of the given values, that's why it is wrong.
- In option C, It is used to0 describes a number of samples that's why it is wrong.
Answer:
party A will pay floating rate while party B will pay fixed rate
Explanation:
For A
Sources at floating rate = prime 1%
received fixed rate = 8.9%
For B
sources fixed rate = 8.9%
Received floating rate = prime 1%
For a mutually beneficial interest only swap that makes money for A,Band the swap bank in equal measure, the party A will pay floating rate while party B will pay fixed rate
Answer:
Explanation:
The adjusting entry for interest expense is shown below:
Interest expense A/c Dr $1,134
To interest payable $1,134
(Being interest expense is adjusted)
The interest expense is computed by
= Note payable amount × interest rate × (number of months in a year ÷ total number of months in a year)
= $75,600 × 9% × (2 months ÷ 12 months)
= $1,134
The two months is computed from the November 1 to December 31
Answer:
$1,213,657.685
Explanation:
For computation of compounded future value first we need to find out the present worth which is shown below:-


= $88,172.32636
Now, Future value = Present worth × (1 + interest rate)^number of years
= $88,172.32636 × (1 + 6%)^45
= $1,213,657.685
Therefore we have applied the above formula to determine the future value.