The purpose for holding money in economic in classified into:
- transactional motive
- precautionary motive
- speculative motive
<h3>The Drop-downs includes:</h3>
- When price levels rise, people hold onto cash. - Speculative motive
- When interest rates are low, people forgo interest income - Speculative motive
- When aggregate income is high, people hold cash to buy goods that are plentiful and cheap - Transactional motive.
- When interest rates are low, people speculate that they will soon increase - Speculative motive
- Andy decided to hold his money in cash, as he did not earn sufficient money as income from interest. - Speculative motive
- Ben is a consumer and decides not to purchase luxury items because they are too expensive - Speculative motive
- Chad thinks it to be a good opportunity to buy the products from the market as the supply has increased. - Transactional motive
- Daphne is holding onto her money as she feels that the interest rate will go up soon - Speculative motive
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Answer:
- Materials - 100,400
- Conversion - 95,600
Explanation:
Equivalent Units = Units Completed and Transferred out + Ending Work in Progress.
Materials Equivalent Units
Ending Work in Progress = 90% * 16,000
= 14,400 units
Equivalent Units = 86,000 + 14,400
= 100,400 units
Conversion Equivalent Units
Ending Work in Progress = 60% * 16,000
= 9,600 units
Equivalent Units = 86,000 + 9,600
= 95,600 units
Answer:
The withdrawals will be of $ 11,379.014 per month
Explanation:
Future value of the annuities:
C 750.00
time 360(30 years x 12 monhs per year)
rate 0.008333333 (10% / 12 months)
PV $1,695,365.9436
C 250.00
time 360 (30 years x 12 monhs per year)
rate 0.005 (6% / 12 months)
PV $251,128.7606
Total 1,695,365.84 + 251,128.76 = 1.946.494,6
and from here we withdraw for 25 years:
PV 1,946,495
time 300 (25 years x 12 months)
rate 0.004166667 (5% / 12 months)
C $ 11,379.014
Answer:

This profit equation is an equation of a parabola that opens downward (Since A=-0.07<0) and has its vertex at

Thus, revenue is maximized when x=250 hundred units. At this quantity maximum profit is
P(250)=3800.23 hundred dollars
b. Profits are maximised at x=250 hundred units. The per unit price at this is,
