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erik [133]
3 years ago
10

For analysis purposes Jay considers his restaurant to have three revenue centers. These are the dining room, the bar and off-sit

e catering. Last month Jay’s total revenue was $ 50,000. Off site catering revenue was $ 20,000. What percent of Jay’s total revenue was contributed by off site catering ANS?
Business
1 answer:
Kay [80]3 years ago
7 0

Answer:

40%

Explanation:,

In order to find the percent of Jay’s total revenue that was contributed by off site catering, you have to divide $20,000 by $50,000 to get the weight of off site catering revenue in the Jay's total revenue and multiply for 100 to get the percentage:

($20,000/$50,000)*100= 40%

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Productivity may best be defined as
AleksandrR [38]
<span>The answer is C. Productivity is the ratio of outputs to inputs. This answer is correct because productivity is a measure of efficiency, and is not a measure of quantity, profit (revenue), or quality. Productivity is the measure of effectiveness in converting inputs to outputs.</span>
3 0
3 years ago
Read 2 more answers
Jefferson, Inc. produces two different products (Product 5 and Product Z) using two different activities: Machining, which uses
Julli [10]

Answer:

25%

Explanation:

Calculation for the proportion of Machining activity used by Product 5

Using this formula

Machining activity = Product 5 Machine hours /Total machine hours

Let plug in the formula

Machining activity = 1,100/4,400

Machining activity = 0.25×100

Machining activity = 25%

Therefore the proportion of Machining activity used by Product 5 is 25%

7 0
3 years ago
Esquire Company needs to acquire a molding machine to be used in its manufacturing process. Two types of machines that would be
In-s [12.5K]

Answer: Machine B because it has the lower Present Value

Explanation:

<h2>Machine A</h2>

= Present Value of income - Present Value of Costs

Present value of Income;

Sold for $5,000 after 10 years.

= 5,000/ (1 + 8%)^10

= $2,315.97

Present Value of Costs;

Purchased for $48,000.

Maintenance of $1,000 per year for  years.

Present value of maintenance= 1,000 * Present value factor of annuity,  10 years, 8%

= 1,000 * 6.7101

= $6,710.10

Machine A Present Value

= 2,315.97 - 6,710.10 - 48,000

= ‭-$52,394

<h2>Machine B</h2>

No salvage value.

Present Value of costs

Purchased for $40,000.

Present value of maintenance = (4,000 / (1 + 8%)^3)  + (5,000 / ( 1 + 8)^6) + (6,000 / ( 1 + 8%)^8)

= -$9,567.79

Present Value = -40,000 - 9,567.79

= -$49,568

5 0
3 years ago
Rimi currently earns $3300 per month. She has the following monthly debt payment expenses: $80 for credit cards, $130 for studen
vaieri [72.5K]

Answer:

No, her ratio is greater than 37%

Explanation:

Given:

Monthly income = $3,300

Credit card expenses = $80

Student loan expenses = $130

Car payment = $215

All insurances = $1,221

Computation:

Total debt to income ratio = Total debt / Total income

Total debt to income ratio =  (80 + 130 + 215 + 1221) / 3300

Total debt to income ratio = 49.87%  

Housing payments to income ratio = All insurances / Monthly income

Housing payments to income ratio = (1221) / 3300

Housing payments to income ratio = 37%  

No, her ratio is greater than 37%

3 0
3 years ago
A 2-year maturity bond with face value of $1,000 makes annual coupon payments of $80 and is selling at face value. What will be
il63 [147K]

Solution:

Annual coupon payment of the bond is $80

At the beginning of the year, remaining maturity period is 2 years.

Price of the bond is equal to face value, i.e. the initial price of the bond is $1000.

New price of the bond = present value of the final coupon payment + present value of the maturity amount.

New price of the bond = $\frac{80}{1+r} +\frac{1000}{1+r}$

where, r is the yield to maturity at the end of the year.

Substitute 0.06 for r in the above equation,

Therefore new price of the bond is  = $\frac{80}{1+0.06} +\frac{1000}{1+0.06}$

                                                           = $\frac{1080}{1.06}$

                                                           = $ 1010.87

Calculating the rate of return of the bond as

$\text{rate of return}=\frac{\text{coupon+new price-old price}}{\text{initial price}}$

                     $=\frac{80+1018.87-1000}{1000}$

                     = 0.09887

Therefore, the rate of return on the bond is 9.887%

                                                                    ≈ 10 %

4 0
3 years ago
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