Answer:
USD 113 400 total
Explanation
I)
Rate of Activity:
actRate = actBudget/actBase
instruction = USD 1 200 000/600 Sections .= USD 2000/section
facilites = USD 800000/80000 Sq.Ft = USD 10/sq.ft)
student services = USD 290 000/2500 Students = USD 116/student
II)
Total = student services (150 students x USD 116/student) + Instruction (8 sections x USD 2000/section) + Facilities (8000SqFt x USD 10/sq.ft) +=
80 000 + 16 000 + 17 400 = USD 113 400
Answer:
The amount of interest accrued as of December 31, 2016 is $10,980.
Explanation:
On December 31, two months interest is accrued and this is equivalent to 61 days (30 days for November and 31 days for December).
Calculation of Interest accrued is as follows ;
Interest accrued = $360,000 × 6% × 61/120
= $10,980
Answer:
His regular earnings ( based on regular rates) is $480 while his total earnings for the week ended March 15 is $738.
Explanation:
Regular rate = $12 per hour
Rate for hours in excess of 40 hours per week
= (3/2) × $12
= $18
Rate for hours for Sunday is double
= 2 × $12
= $24
During the week ended March 15, 9 hours each day from Monday through Friday, 6 hours on Saturday, and 4 hours on Sunday
Period in excess of 40 hours during the week
= (9 × 5) + 4 - 40
= 9
Total regular earning = 40 × $12
= $480
Additional earnings = (9 × $18) + (4 × $24)
= $162 + $96
= $258
Total earnings = $480 + $258
= $738
Answer:
6.4 minutes
Explanation:
Average small tool per day = 445
working hours = 8 so that is 8*60 = (480 minutes)
Waiting time =
![\frac{[445*(\sqrt{1} )]}{[2*[480-(445*1)]]}](https://tex.z-dn.net/?f=%5Cfrac%7B%5B445%2A%28%5Csqrt%7B1%7D%20%29%5D%7D%7B%5B2%2A%5B480-%28445%2A1%29%5D%5D%7D)
(image of the operation on the attach file)
=[445]/[(2*35)]
=445/70
=6.357 minutes
Answer:
You hold two bonds. One is a 10-year, zero coupon, issue and the other is a 10-year bond that pays a 6% yearly coupon. A similar market rate, 6%, applies to the two securities. In the event that the market rate increases from the present level, the zero coupon security will encounter the bigger rate decay. In this manner, the shorter the opportunity to development, the more prominent the adjustment in the estimation of a security because of a given change in financing costs.
