Answer:
Confirmation bias
Explanation:
The reason is that the business managers who always see the one side of the story are biased because they don't see what the person whom they rejected was doing with its life and capabilities that he developed that might be the best resouce for the company. This consecutive result which forms a perception that the person is right is often called confirmation biasness.
Answer:
Increase in assets of $8,000 and an increase in liabilities $8,000
Explanation:
The effect of the transaction is shown below with the help of the accounting equation
Liabilities + Owner equity = Assets
$8,000 + 0 = $8,000
($10,000 - $2,000)
Therefore from the above calculation, we can see that there is an increase in assets also there will be an increase in liabilities but no effect on stockholder equity
None of the above, you would want to work or a while to have money for living after retirment.
Answer:
Rate= 168.65%
Explanation:
When loans are collected there is interest that is paid on the principal collected. The interest is usually expressed as a percentage per year.
The following formula is used to calculate interest rate
Interest = principal* rate* time
We are asked to calculate annual percentage
Rate = interest/(principal * time)
Interest bis paid every two weeks. That is twice a month, and there are 12 months in a years. That is 2*12= 24 times.
Total interest per year= 24* 26= $624
Using the formula
Rate= 624/(370*1)
Rate = 1.6865
Rate= 168.65%
Answer:
The price of put option is $2.51
Explanation:
The relation between the European Put option and Call option is called the Put-Call parity. Put-Call parity will be employed to solve the question
According to Put-Call parity, P = c - Sо + Ke^(-n) + D. Where P=Put Option price, C=Value of one European call option share. Sо = Underlying stock price, D=Dividend, r=risk free rate, t = maturity period
Value of one European call option share = $2
Underlying stock price = $29
Dividend = $0.50
Risk free rate = 10%
Maturity period = 6 month & 2 month, 5 month when expecting dividend
P = c - Sо + Ke^(-n) + D
P = $2 - $29 + [$30 * e^[-0.10*(6/12)] + [$0.50*e^(-0.10*(2/12) + $0.50*e^(-0.10*(5/12)]
P = $2 - $29+($30*0.951229) + ($0.50*0.983471 + $0.50*0.959189)
P = -$27 + $28.5369 + $0.4917 + $0.4796
P = $2.5082
P = $2.51
Therefore, the price of put option is $2.51
