Answer:
3.63%
Explanation:
For computing the bond coupon rate, first we have to determine the PMT by applying the PMT formula that is shown on the attachment
Given that,
Present value = $900
Future value = $1,000
Rate of interest = 6%
NPER = 5 Years
The formula is shown below:
= PMT(Rate;NPER;-PV;FV;type)
The present value come in negative
So, after solving this, the PMT is $36.26
Now the coupon rate is
= $36.26 ÷ $1,000
= 3.63%
Answer: option A
Explanation: Price elasticity can be defined as the relative change in the quantity demanded for goods or services with respect to change in price. There are several factors affecting price elasticity and one of them is the the nature of that good or service , that is, whether it is necessity or a luxury.
Consumers demand with respect to necessary goods do not change much when price rises as compared to luxury goods as necessary goods like daily bread and medicines are essential for life.
In above two options amputation procedure is a necessity whereas yacht is a luxury.
Answer:
Stockton Company
The retained earnings ending balance is:
= $12,114.
Explanation:
a) Data and Calculations:
Stockton Company
Adjusted Trial Balance December 31
Cash 6,102
Accounts Receivable 2,938
Prepaid Expenses 703
Equipment 15,970
Accumulated Depreciation 6,337
Accounts Payable 1,719
Notes Payable 4,543
Common Stock 1,000
Retained Earnings 10,872
Dividends 916
Fees Earned 6,176
Wages Expense 2,514
Rent Expense 761
Utilities Expense 459
Depreciation Expense 233
Miscellaneous Expense 51
Totals 30,647 30,647
Income Statement for the year:
Fees Earned $6,176
Wages Expense 2,514
Rent Expense 761
Utilities Expense 459
Depreciation Expense 233
Miscellaneous Expense 51 4,018
Net Income $2,158
Statement of Retained Earnings for the year:
Net Income $2,158
Retained Earnings 10,872
Dividends (916)
Retained Earnings, ending $12,114
Answer:
$135
Explanation:
Given:
Total clients = 1700
Membership dues = $45
Increase in monthly dues = $1
Loss of clients per dollar increase = 7 clients
Thus,
let x be the number of dollar increases
therefore,
clients lost will be 7x
so the revenue function will be
f(x) = charges × Number of clients
or
f(x) = ( 45 + x ) × ( 1700 - 7x )
or
f(x) = 90000 - 315x + 1700x - 7x²
or
f(x) = 90000 + 1385x - 7x²
now,
for point of maxima or minima
differentiating with respect to x, we get
f'(x) = 0 + 1385 - 14x = 0
or
14x = 1385
or
x = 98.92 ≈ 98
thus,
to optimize the revenue from monthly dues the club should charge
( $45 + $90 ) = $135
