In the systems planning phase, a key part of the preliminary investigation is a feasibility study that reviews anticipated costs
1 answer:
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Answer:
$409185
Explanation:
Given: Budgeted output units: 28,475 units
Budgeted machine-hours: 17,085 hours
Budgeted variable manufacturing overhead costs for 28,475 units: $358,785
Actual output units produced: 32,475 units
Actual machine-hours used: 15,000 hours
Actual variable manufacturing overhead costs: $384,060.
First, we will find Budgeted machine hour per unit produced.
Budgeted machine hour per unit produced=
⇒
∴Budgeted machine hour per unit produced= 0.6
Budgeted machine hours allowed for 32475 units=
Budgeted variable overhead rate per machine hour=
Budgeted variable overhead rate per machine hour=
Now, lets find out flexible budget amount.
Flexible budget amount=
Flexible budget amount=
∴Flexible budget amount for variable manufacturing overhead= $409185
Answer:
11.14%
Explanation:
Blume's formula is used to combine both arithmetic and geometric returns. This is because using arithmetic growth rate exclusively would be overly optimistic for longer time horizons and on the other hand, using geometric growth rates exclusively would be overly pessimistic for short time horizons.
Using the attached formula, plug in the given numbers;
R(T) would be the sale growth rate we need to calculate.
R(T) =
R(T) =0.0257 + 0.0857
R(T) = 0.1114 as a decimal
Therefore, the forecast sales growth would be 11.14%
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%
