Answer:
$2,554
Explanation:
The computation of value is shown below::-
Assume insurance purchase is N units

= $2,400 - $0.2 per dollar

= $600 - 0.2 M + M
= $600 + 0.8 M

$2,400 - $0.2 M = a - ($600 + 0.8 M) ÷ b
$2,400 - $0.2 M = a - $600 ÷ b - 0.8 ÷ b
now we will equate the situation
-0.2 M = 0.8 M ÷ b
-0.2 = 0.8 ÷ b
b = 4
Now, we will put the value of b to find out the value of a
a - $600 ÷ b = $2,400
a - $600 ÷ 4 = $2,400
a - $150 = $2,400
a = $2,400 + $150
a = $2,550
Now we will find out the a and b by putting the values
= a + b
= $2,550 + 4
= $2,554
Answer:
Current liabilities $2320000; Long-term Debt, $1740000
Explanation:
Calculation to determine what The proper balance sheet presentation on December 31, 2020, is:
Current Liabilities will be $2320000 of notes payable
Hence,
Current liabilities $2320000
Long -term Debt =$2320000-$580000
Long -term Debt=$1740000
Therefore The proper balance sheet presentation on December 31, 2020, is:
Current liabilities $2320000; Long-term Debt, $1740000
Answer
The answer and procedures of the exercise are attached in a microsoft excel document. Last version.
Explanation
Please consider the data provided by the exercise. If you have any question please write me back. All the exercises are solved in a single sheet with the formulas indications.
no 6 is not a prime number because It has more than two multiples
Answer:
loan balance after 12 years = $185409.8
Explanation:
Loan principal = $200000
interest = 10% of principal
amount paid yearly = $21215.85
For 1st year
principal for the first year = $200000
required interest to be paid = 10% of 200000 = $20000
amount paid = $21215.85
Loan Balance after first year = (principal for first year) - (amount paid - 10% of principal ) = $198,784.15
For 2nd year
principal for the 2nd year = Loan balance after first year = $198,784.15
loan balance after 2nd year = 198784.15 - ( 21215.85 - 10% of 198784.15)
= $197568.30
same applies for the different years until the 12th year
using this formula :
Loan Balance after Nth year = [ Loan balance after (n-1) year - ( amount paid - 10% of loan balance after (n-1) year ) ]