Answer:
$405,000
Explanation:
The computation of the ending inventory reported is shown below:
Inventory on December 31,2018 $325,000
Add: Goods purchased from a vendor i.e shipping point $30,000
Add: Goods sold FOB destination to customer $38,000
Add: consignment by Brecht Inc $12,000
Ending inventory reported $405,000
In the above cases, the added items indicates the ownership is transferred to buyer , received by buyer and remains with the buyer
Answer:
true
Explanation:
tarrifs raise the price of foreign goods
Answer:
9.68%
Explanation:
yield to maturity (YTM) = {coupon + [(face value - market value) / n]} / [(face value + market value) / 2]
face value = $1,000
market value = $1,000 x 0.98 = $980
n = (13 - 2) x 2 = 22
coupon = $1,000 x 0.094 x 1/2 = $47
YTM = {$47 + [($1,000 - $980) / 22]} / [($1,000 + $980) / 2] = $47.9090 / $990 = 0.4839 x 2 (annual rate) = 0.09678 = 9.68%
Answer:
Follows are the solution to this question:
Explanation:
In option A, Its increase in consumption and GDP is $200.
In option B, Investment decisions increase about $1800, net exports drop by $1800 and therefore GDP should remain constant.
In option C, GDP or investment wasn’t increasing only at present because estimates were produced last year.
In option D, Market growth is $470 million, options trading is rising by $30 million but GDP is growing by $500 million.
GDP is just a misleading indicator, it does not take into account recreation, environmental protection, education and health rates, non-market behaviors, changes in wealth disparity, increases of variety or rises in innovation. HDI's social progress Index could be used to highlight a need for people or their ability to assess national growth as the supreme requirement.
First, you have to calculate the amount of tuition when the student reaches age 18. Do this by multiplying $11,000 by 1.07 each year from age 12 until it reaches age 18. Thus, 7 times.
At age 18: 16,508
At age 19: 17,664
At age 20: 18,900
At age 21: 20,223
Then, we use this formula:
A = F { i/{[(1+i)^n] - 1}}
where A is the monthly deposit each year, F is the half amount of the tuition each year illustrated in the first part of this solution, n is the number of years lapsed.
At age 18:
A = (16508/2) { 0.04/{[(1+0.04)^6] - 1}} = $1,244.389 deposit for the 1st year
Ate age 19
A = (17664/2) { 0.04/{[(1+0.04)^7] = $1,118 deposit for the 2nd year
At age 20:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $1,025 deposit for the 3rd year
At age 21:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $955 deposit for the 4th year
