Answer:
The individual is able to get to a lower level of utility
Explanation:
Answer:
10%
Explanation:
Value of investment in the beginning = $30,000
Value of investment at the end = $30,000 (1 + 0.08)
= $30,000 × 1.08
= $32,400
Interest paid = $15,000 × 6%
= $900
Rate of return:



= 10%
Rate of return is 10% if the price of Telecom stock goes up by 8% during the next year.
Answer: The options are given below:
A. $18.00
B. $1,036.80
C. $2.00
D. $7.20
E. $64.00
The correct option is D. $7.20
Explanation:
From the question above, we were given:
Annual demand = 100,000 units
Production = 4 hour cycle
d = 400 per day (250 days per year)
p = 4000 units per day
H = $40 per unit per year
Q = 200
We will be using the EPQ or Q formula to calculate the cost setup, thus:
Q = √(2Ds/H) . √(p/(p-d)
200=√(2x400x250s/40 . √(4000/(4000-400)
200=√5,000s . √1.11
By squaring both sides, we have:
40,000=5,550s
s=40,000/5,550
s=7.20
Answer:
7.84%
Explanation:
Given:
Bond's par value (FV) = $1,000
Maturity (nper) = 25 × 2 = 50 periods (since it's semi-annual)
YTM (rate) = 0.0925÷2 = 0.04625 semi annually
Price of bond (PV) = $875
Calculate coupon payment (pmt) using spreadsheet function =pmt(rate,nper,-PV,FV)
PV is negative as it's a cash outflow.
So semi- annual coupon payment is $39.20
Annual coupon payment = 39.2×2 = $78.40
Nominal Coupon rate = Annual coupon payment ÷ Par value
= 78.4 ÷ 1000
= 0.0784 or 7.84%
Answer:
$18,000
Explanation:
The computation of the amount of manufacturing overhead is shown below:
But before that first determine the overhead rate which is
= $30,000 ÷ 2,000
= $15
Now the amount of manufacturing overhead applied for Job A-101 is
= $1,200 × $15
= $18,000
Hence, the amount of applied manufacturing overhead is $18,000