Answer:
The firm's output prices will increase, because will the firm can quickly adjusts the prices of goods to the new price level of 110, it will not have to do so with wages, since wages are fixed by a year contract.
This will result in comparatively lower labor costs with higher prices at the same time, which will likely result in more economic and accounting profit for the firm.
The opposite effect will be felt by workers, whose wage is not keeping up with inflation, meaning that their income is losing purchasing power.
Answer:
The monthly payment is $2184.52
Explanation:
Given
Required
Firstly, the loan amount has to be calculated
The Question says; of the total amount spent, only 60% was borrowed;
So;
The monthly payment can then be calculated using the following formula
Where P = Loan Amount = 132,000
r = rate of payment = 5.95% = 0.0595
n = duration (in month)
n = 6 years
n = 6 * 12 months
n = 72 months;
Substitute the above parameters in the formula;
becomes
<em>Hence, the monthly payment is $2184.52</em>
Answer:
d. $8.69
Explanation:
Activity rate for Activity 2 = Estimated Overhead Cost / Expected Activity
Activity rate for Activity 2 = $19,987.00 / 2300
Activity rate for Activity 2 = $8.69 per activity
biomedical engineer - college degree
hairstylist - certification
childcare director - college degree
museum personnel - college degree ??
sociologist - college degree
tour guide - certification??
A couple of these I am not sure of but the others I am positive.
Monthly payment = $1774.71
Effective annual rate = 7.02%
The equation for a loan payment is
P = r(PV)/(1-(1+r)^(-n))
where
P = Payment per period
PV = Present value
r = interest rate per period
n = number of periods
Since the 6.8% interest rate is APR, we need to divide by 12 to get the interest per month. So in the above equation r = 0.068/12 = 0.005666667, the number of periods is 48 and the Present Value is 74400. Let's plug in the numbers and calculate.
P = r(PV)/(1-(1+r)^(-n))
P = 0.00566666666666667(74400)/(1-(1+0.00566666666666667)^(-48))
P = 421.6/(1-(1.00566666666666667)^(-48))
P = 421.6/(1-0.762439412691304)
P = 421.6/0.237560587308696
P = 1774.70516
So the month payment rounded to 2 decimal places is $1774.71
The effective interest rate is
ER = (1 + r/12)^12 - 1
Let's plug in the numbers and calculate.
ER = (1 + 0.068/12)^12 - 1
ER = (1 + 0.00566666666666667)^12 - 1
ER = (1.00566666666666667)^12 - 1
ER = 1.07015988024972 - 1
ER = 0.07015988024972 = 7.015988024972%
So after rounding, the effective interest rate is 7.02%
