Answer:
$1,115.58
Explanation:
Calculation to determine how much should you be willing to pay for this bond
Using this formula
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Where,
Par value= $1,000
Cupon= $35
Time= 10*4= 40 quarters
Rate= 0.12/4= 0.03
Let plug in the formula
Bond Price= 35*{[1 - (1.03^-40)] / 0.03} + [1,000/(1.03^40)]
Bond Price= 809.02 + 306.56
Bond Price= $1,115.58
Therefore how much should you be willing to pay for this bond is $1,115.58
Answer:
The correct answer is letter "B": Client/Student Advocacy.
Explanation:
The American Counseling Association (ACA) Advocacy Competency describes the set of capabilities counselors can use to help students, clients or individuals of a population in front of cases problematic cases.
The Client/Student Advocacy refers to the power counselors have to act on behalf of students and clients in cases where the counselor has access to systems or processes students or clients do not. This advocacy is also useful when the clients do not want to engage in advocacy because they are afraid of retaliation.
Answer:
$950 in order to maximize the revenue.
Explanation:
The computation of monthly rent in order to maximize revenue is shown below:-
R (x) = Rent price per unit × Number of units rented
= ($900 + $10 x) × (100 - x)
= $90,000 - 900 x + 1000 x - 10 x^2
R (x) = -10 x^2 + 100 x + $90,000
Here to maximize R (x), we will find derivative and equal it to zero
R1 (x) = -20 x + 100 = 0
20 x = 100
x = 5
Therefore the monthly rent is p(5) = $900 + 10(5)
= $900 + 50
= $950 in order to maximize the revenue.
Since you provide no options, one of the form of welfare that gives direct payments to recipients is : DPDP
Which stands for Direct payments demonstration Projects
hope this helps
