PLS HELP QUICK I’LL MARK BRAINLIEST
2 answers:
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Answer:
Bond Price = $877.3835955 rounded off to $877.380
Explanation:
To calculate the price of the bond, we need to first calculate the coupon payment per period. We assume that the interest rate provided is stated in annual terms. As the bond is an annual bond, the coupon payment, number of periods and r or YTM will be,
Coupon Payment (C) = 0.064 * 1000 = $64
Total periods (n)= 25
r or YTM = 7.5% or 0.075
The formula to calculate the price of the bonds today is attached.
Bond Price = 64 * [( 1 - (1+0.075)^-25) / 0.075] + 1000 / (1+0.075)^25
Bond Price = $877.3835955 rounded off to $877.380
Answer:
Hello your question is incomplete attached below is the complete question
answer:
A) 32 units ( number of units per month per worker )
B) number of workers required = 975 / 32 ≈ 31
c) mean of the two values = 138 + 41 ) / 2 = $89.50
Explanation:
A) Determine a minimum inventory production plan ( i.e. one that allows arbitrary hiring and firing )
The number of units per month per worker = 32 units
To have a minimum/least inventory; production plan = demand by hiring or firing
of employees
<em>attached below is the table </em>
B) determine the production plan that meets demand but does not hire or fire workers during the six-month period
To determine this production plan we have to find the per month production = (Total demand - beginning inventory ) / 6
= ( 6350 - 500 ) / 6 = 975 units produced
number of workers required = 975 / 32 ≈ 31
C) Calculate The cost of subcontracting needed to beat the cheaper of the two options above
regular cost = 8 * 5 = $40
we will keep 30 workers in order to determine how much subcontracting is needed and the maximum and minimum value of each unit is kept hence the overall cost < $253900.
if subcontracting cost = $138 then total cost = $253820
If subcontracting cost = $41 then total cost = $245090.
Therefore mean of the two values = 138 + 41 ) / 2 = $89.50
D) subcontracting cost of $50 formulating a LP and solve to optimality for the constraints of this problem
Z <= (Y+1)*7680 , X + 32Y >= 5850
