Answer: B
Explanation:
Therefor, value 2.659 is closest to the value of e
( I hope this helped of not I’m sorry)
Answer:
The correct answer is the option 3: if the price of corn rises because of increased demand for corn, land rents will rise to absorb most of the extra revenue received by tenant corn farmers.
Explanation:
To begin with, in David Ricardo's statment it is established that ''the rent is paid because the price of the corn is high'' therefore it is understandable that it is stated that <em><u>the price of the corn is not a cause of the rent but it is the opposite</u></em>, the price causes the rent due to the fact that <u><em>the rent is not a cost</em></u> that has to go within the price but the price goes first and then the rent happens. Therefore that if there it an increase in the population and that causes and<em> increase in the demand of the corn, then the price will rise and consequently the rent will rise</em> to in order to obtain the most of the extra revenue that it can.
Answer:
C) 0.9.
Explanation:
The calculation of the price elasticity of demand is shown below:
Price elasticity of demand is
= (Change in quantity demanded ÷ average of quantity demanded) ÷ (Change in price ÷ average of price)
where,
q1 = 11
q2 = 9
p1 = $100
p2 = $125
So,
= {(9 - 11) ÷ (9 + 11) ÷ 2} ÷ {($125 - $100) ÷ ($125 + $100) ÷ 2 }
= {-2 ÷ 10} ÷ {25 ÷ 112.5 }
= -0.9
= 0.9
Answer:
$160 overapplied
Explanation:
Icy Mocha company estimates it's factory overhead costs to be $35,000 and machine hours to be 5,000 for a period of one year.
The actual number of hours worked on job 333 and 334 equals a total of 4,980
The actual factory overhead costs are $34,700
The first step is to calculate the predetermined overhead rate
= Overhead costs/machine hours
= $35,000/5,000
= $7
The amount of either over or underapplied factory costs can be calculated as follows
= predetermined overhead rate×actual number of hours worked
= $7×4,980
= $34,860
The amount is then subtracted from the actual overhead costs
= $34,700-$34860
= -$160
= $160 overapplied
Hence the amount of overapplied factory overhead is $160