Answer:
The correct answer is letter "B": perform service work without pay.
Explanation:
Service-learning has similar features to <em>volunteer programs, community programs </em>or <em>internships </em>with the difference that service-learning only focuses on learning and the service objectives. It attempts to provide meaningful service through course content where the students must use their critical reflection to complete the tasks assigned. Anybody can be part of service-learning programs considered there is no economic compensation for it.
Answer:
The amount received on June 24 is $686
Explanation:
given data
sold account = $1,000
terms = 2/10, n/30
returns merchandise = $300
to find out
amount of cash received on June 24
solution
we know here that payment is made within the discount period
that is discount period = 10 days
so amount received will be here
amount received = sold account - returns
amount received = $1000 - $300
amount received = $700
and discount is here
discount = 2% of amount received
discount = 2% × $700
discount = $14
so
amount of cash received is = amount received - discount
amount of cash received is = $700 - $14
amount of cash received is $686
The conductivity of the object
Answer
The answer and procedures of the exercise are attached in the following archives.
Step-by-step explanation:
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
Solution:
Annual coupon payment of the bond is $80
At the beginning of the year, remaining maturity period is 2 years.
Price of the bond is equal to face value, i.e. the initial price of the bond is $1000.
New price of the bond = present value of the final coupon payment + present value of the maturity amount.
New price of the bond = 
where, r is the yield to maturity at the end of the year.
Substitute 0.06 for r in the above equation,
Therefore new price of the bond is = 
= 
= $ 1010.87
Calculating the rate of return of the bond as


= 0.09887
Therefore, the rate of return on the bond is 9.887%
≈ 10 %