The production of the products are given below with the profit as well:
a. Production of Product 1 = 50 units per week
b. Production of Product 2 = 0 units per week
c. Production of Product 3 = 145 units per week
d. Production of Product 4 = 10 units per week
e. Total Profit = $1250 per week
What is profit?Profit is the term used to describe the monetary gain experienced when the revenue from a business activity outpaces the costs, costs, and taxes incurred to maintain the activity in question.
Any earnings go back to the company's owners, who can choose to keep the money for themselves, give it to shareholders as dividends, or put it to use again in the company.
A business's profit is the money left over after all costs have been deducted. Any business, whether it be a lemonade stand or a publicly traded multinational corporation, has as its main objective making money. As a result, a business's success is measured by its profitability in all of its forms.
Depending on the analyst, profitability before taxes and other expenses may be more important to them than top-line profitability. Others are only interested in profitability after expenses have been covered.
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A local manufacturing firm produces four different metal products, each of which must be machined, polished and assembled. The specific time requirements (in hours) for each product are as follows:
Machining, hours Polishing, hours Assembling, hours
Product I 3 1 2
Product II 2 1 1
Product III 2 2 2
Product IV 4 3 1
The firm has available to it on weekly basis, 480 hours of machining time, 400 hours of polishing time and 400 hours of assembling time. The unit profits on the product
are Birr 360, Birr 240, Birr 360 and Birr 480, respectively. The firm has a contract with a distributor to provide 50 units of product I, and 100 units of any combination of products II and III each week. Through other customers the firm can sell each week as many units of products I, II and III as it can produce, but only a maximum of 25 units of product IV. How many units of each product should the firm manufacture each week to meet all contractual obligations and maximize its total profit? Make a mathematical model for the given problem. Assume that any unfinished pieces can be finished the following week.
Jenny will be travelling out of town for business. During her travel, she is scheduled to have 5 dinners, 6 lunches, and 4 breakfasts. Her employer will
pay her for these meals at the following rate:
$22.90 for dinner, $10.65 for lunch, and $6.45 for breakfast.
What is the total amount Jenny will be paid for these meals?
help i’m timed there is two more graphs
Three of the following numbers add up to the number 31: 17, 3, 2, 19, 5.
If numbers add up, they reach the predicted total; they make sense. If the numbers don't add up, the overall sum doesn't make sense in light of the individual sums.
How to calculated numbers add up ?Only 17 + 19 - 5 = 31 can be used to "add" three of the given numbers to the number 31.
Only these sums can be created from 3 of the numbers if only positive signs are permitted.
{10, 22, 24, 24, 25, 26, 27, 38, 39, 41}
Any of these sums can be earned if either positive or negative signs are permitted.
{1, 3, 4, 5, 6, 7, 9, 10, 11, 12, 14, 15, 16, 17, 18, 19, 20, 21, 22, 24, 25, 26, 27, 31, 33, 34, 38, 39, 41}.
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Find the volume of the rectangular prism.
4 yd
6 yd
2 yd
Answer:
48
Explanation:
(assuming these measurements are the legnth, width and height)
Volume is Length x Width x Height.
4 x 6 x 2 = 48
What is the location of A on the decimal number line below
Write your answer as a decimal.
Last year, Miguel bikes 7 miles. This year, he biked m miles. Using m, write an expression for the total number of miles he biked
Answer:
7+m
Explanation:
7 miles last year m number of miles this year. to find the total add them
Suppose that E and F are two events and that P(E)= 0.7 and P(FIE) = 0.3. What is P(E and F)? P(E and F) = (Simplify your answer.)
The calculated value of P(F|E) is 0.4.
Then the conditional probability that the event will occur given that has already occurred is given by the following formula:
P(B|A) = (P(A∩B)) / P(A)
Here the two events given are E and F .
P(E and F) or P(E∪F) = 0.3
and P(E)= 0.7
As per the above formula that we have already discussed, the formula can be written as:
P(F|E) = P(E ∩ F) / P(E)
P(F|E) =0.3/0.7
P(F|E) = 3/7
P(F|E) = 0.4
What in likelihood are E and F?The capital letters E and F in the discussion that follows stand in for potential experiment results, and P(E) denotes the likelihood that outcome E will be seen. The results of E or F can be listed as the results of E followed by the results of F for events that don't happen simultaneously.
How can you demonstrate the independence of two events?If knowing whether A happened has no effect on the likelihood that B will also occur, then events A and B are independent. Mathematically, the following statements are equivalent: P(A and B) = P(B A) = P(B) P(B|A) = P(B) (A).
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