Answer: Rise initially, but eventually fall.
Explanation:
The increase in the workers brought would increase the marginal product; there would be increase in production based on the number of persons that were engaged but the marginal cost might eventually fall in the future because of human management and resilience from the workers that were brought
Compounding interest is interest on top of interest.
For example, say you put 100 bucks in the bank.
You get 10% interest compounded daily on that 100 bucks.
That means that you get 10% interest not only on those 100 bucks, but all the money you make after.
So your interest would go from 10% on 100 bucks, to 10% on 110 bucks and so forth.
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The factors in society are all around us and them.
As corny as it might sound but the early promoted careers all are because the parents and the teachers and the community.
Answer:
1.The money demand will rise by 1.154%
2. The money demanded will fall and for a 1% increase in interest , the money demanded will fall by 0.38%
Explanation:
1. Money demand function
ln(m) = β0 +β1 ln(GDP)+β2R
Suppose β1 = 1.5 , β2 = −0.04 , GDP = $ 100 & R = 3%
ln(m) = 1.5 ln ($100) - 0.04 X 0.03
ln(m) = 6.91
m = 1002.247
Suppose the GDP increases by 1%; the new GDP will be = $ 101
ln(m) = 1.5 ln ($101) - 0.04 X 0.03
ln(m) = 6.92
m = 1013.81
If the GDP increases by 1% ,the money demand will rise by 1.154%
2.
If the interest rate increases from 3% to 4%
ln(m) = 1.5 ln ($100) - 0.04 X 0.04
ln(m) = 6.906155
m = $ 998.400
If the interest rate rises from 3% to 4% , the money demanded will fall and for a 1% increase in interest , the money demanded will fall by 0.38%
Answer:
$5572500
Explanation:
consolidated cost of goods sold for 2020 would be:
consolidated cost of goods sold = ( total of goods sold by bought company ) - ( intra-entity transfer ) + ( ending unrealized gross profit ) - ( beginning unrealized gross profit )
= ( 5400000 + 1200000 ) - ( 1000000 )+(1000000*20%)*20% - {(650000*15%)*(450000/650000)}
= 6600000 - 1040000 - ( 97500 * 45/65 )
= $5572500