Answer:
<u>Increases,.. higher... more.. low.. lower</u>
Explanation:
This monetary policy acts as economic stimulant by increasing the supply of money in the economy, with increased supply come an increase in the economy's demand for goods and services, leading to higher product prices.
Also, In the short run, this <em>positive change</em> in prices induces firms to produce more goods and services.
This, in turn, leads to<u> a low level of unemployment because companies increase their demand for more labour to meet their demand.</u>
In other words, the economy faces a trade-off between inflation and unemployment: Higher inflation leads to lower unemployment.
Answer:
P = $75 per club
n= 75,000 clubs
Explanation:
The demand and supply functions are:
The equilibrium price is the price that yields a quantity demanded equal to the quantity supplied:
The number of units sold at that price is:
Answer:
$14,343.25
Explanation:
First city bank pays 8% simple interest in a savings account
Second city bank pays 8% interest compounded annually
$68,000 is deposited deposited in each of the bank
The first step is to calculate the simple interesr per year of first city bank
= principal × rate
= 68,000 × 8/100
= 68,000 × 0.08
= 5,440
The interest earned for the period of 8 years can be calculated as follows.
= 5,440 × 8
= 43,520
The balance at the end of 8 years can be calculated as follows
= 68,000 + 43,520
= 111,520
The next step is to calculate the future value of second city bank
= principal × (1+R)^n
= 68,000 × (1+8%)^8
= 68,000 × (1+0.08)^8
= 68,000 × 1.08^8
= 68,000 × 1.85093021
= 125,863.25
Therefore the amount of money earned from second city bank at the end of 8 years can be calculated as follows
= 125,863.25-111,520
= 14343.25
Hence the money that was earned from second city bank at the end of 8 years is $14,343.25
Answer:
market
Explanation:
for the top one market is where they trade
Answer: $61,697.90
Explanation:
GIVEN the following ;
Membership bond = $20,000
Monthly membership due= $250
Annual percentage rate(APR) = 6% = 0.06
monthly rate (r) = 0.06 ÷ 12 = 0.005
Payment per period(P) = $250
Using the formula for present value of ordinary annuity:
PRESENT VALUE (PV) =
P[(1 - ((1 + r)^(-n)) ÷ r]
$250 [ 1 - ((1 + 0.005)^-360))÷0.005]
$250 [( 1 - (1.005)^-360)÷ 0.005]
$250 × [0.83395807196 ÷ 0.005]
$250 × 166.791614392335
PV = $41,697.90
Membership bond + present value
$20,000 + $41,697.90
= $61,697.90
