Answer:
Explanation:
The fact that limited amounts of goods and services are available to meet unlimited wants is called scarcity. ... Scarcity always exists. There simply are not enough goods and services to supply all of society's needs and wants.
Answer:
D. The economy is almost always at full employmeny.
Explanation:
ʜᴏᴘᴇ ᴛʜɪꜱ ʜᴇʟᴘꜱ! ♡
Answer:
TRUE
Explanation:
Adam Smith 'Laissez Faire' Theory implies : Markets as free mechanisms are best, they are guided by self interest which tends to bring best socio economic welfare by increasing wealth. The market 'Invisible Hand' acts as an automatic stabiliser to any economic discrepancy & any government intervention is unnecessarily distortionary.
Answer:
C. Debt Service Fund.
Explanation:
Dept service funds can be described as monies or reserves which are been used to pay for capitals, interest and certain dept that have accrued by the company and it can cover for any other form of dept owed by the company.
It's existence is put in place to reduce the risk of a debt security for future investors. This can be paid out monthly mid-monthly, quarterly or possibly yearly.
This why the tax on general obligation bonds that has been put upon Downtown city to finance the hall has it receipts in place at the dept service fund office.
Answer:
Monthly payment is $840.12
Explanation:
we are given: $70000 which is the present value of the loan Pv
12% compounded monthly where the interest rate is adjusted to monthly where i = 12%/12
the period in which the loan will be repaid in 15years which contain 15x12 = 180 monthly payments which is n
we want to solve for C the monthly loan repayments on the formula for present value as we are looking for future periodic payments.
Pv = C[((1- (1+i)^-n)/i] thereafter we substitute the above mentioned values and soolve for C.
$70000= C[((1-(1+(12%/12))^-180))/(12%/12)] then compute the part that multiplies C in brackets and divide by it both sides.
$70000/83.32166399 = C then you get the monthly loan repayments
C = $840.12 which is the monthly repayments of the $70000 loan.
