Answer:
B.
Explanation:
If you're asking a good manager that keeps the busniess running the answer is B because he would get the best money results.
If you mean the best manager because CO-workers like him the answer is A, but I don't think that's what you're asking so the answer is most likely B.
IF THE ANSWER IS SELECT ALL THAT APPLY,
-A
-B
-D
The Rybczynski theorem asserts that in a two-good world, and assuming that product prices stay constant, growth in the endowment of one factor of production, with the other factor unchanged, will lead to:
A. An equal percentage increase in the output of both goods.
B. An increase in the output of the good that uses the growing factor intensively and a decrease in the output of the other good.
C. An increase in the output of both goods but a greater percentage increase in the output of the good that uses the growing factor intensively.
D. An increase in the output of the good that uses the growing factor intensively and no change in the output of the other good.
Answer:
The answer is "Option b".
Explanation:
The theorem of Rybczynski affirms that certain expansion in the endowments of one factor of manufacturing throughout the two-good economy, with other unchanged factors, which would be the result in increased output for the product that employs the increasing factor as well as a drop throughout the output of the other good.
A client has a third-degree burn on the leg. The wound is being treated by the open method. After about 4 days, a hard crust has formed around the leg and is impairing the circulation to the leg. What procedure would be done to relieve pressure on the affected area?
A. escharotomy
B. debridement
C. allograft
D. silvadene application
your answer is third hope it's helpful to you
Allograft procedure would be done to relieve pressure on the affected area.
What is Allograft?Allograft refers to the transplant of an organ or tissue from one person of the same species to another with a different genotype. For instance, an allograft is a transplant from one individual to another who is not an identical twin. Many human transplants, including those involving cadaveric, live related, and living unrelated donors, use allografts. also referred to as a homograft or an allogeneic graft.
Allografts can be used in a variety of conditions with varied degrees of severity. For instance, bone allograft transplants can be utilized for more cosmetic purposes in dentistry or plastic surgery, as well as to repair limbs in orthopedics.
Allograft transplants can be employed both during the operation and directly for the treatment of patients. A type of bone putty created from donated bone or tissue material is called a demineralized bone matrix. Musculoskeletal allograft transplants are the most popular kind of allograft transplants.
This relates to one of the primary justifications for the use of allograft transplants: synthetic materials can have characteristics that differ from those of biologically human tissue and may not be appropriate for the intended application. In addition, tissue from an allograft transplant usually fuses with the recipient's own tissue over time, becoming an indistinguishable component of the recipient's body. If one's own tissue cannot be used in sufficient quantities, allograft transplants may be employed.
Tissues can be prepared for allograft transplantation using a variety of techniques. To get rid of as many cellular components as feasible, the tissue is treated with antibiotics, and detergents during aseptic processing.
It is also possible to chemically sterilize allograft tissue using the sterilization process. Gamma irradiation, a type of electromagnetic radiation that purges the tissue of microorganisms, is frequently combined with this. However, viruses might not be eliminated by gamma radiation.
Hence, correct option is C.
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A firm has a demand function p=108-5q and the cost function c=-12q+q^2. find the price at which profit is maximum. find the maximum profit. also find the output for maximum cost.
Answer:
[tex](a)\ q=3.5[/tex]
[tex](b)\ t_{max} = 120.25[/tex]
(c) No maximum
Explanation:
Given
[tex]p = 108 - 5q[/tex]
[tex]c = -12q + q^2[/tex]
Solving (a): The price at maximum profit.
The profit (t) is calculated using the following function
[tex]t = p - c[/tex] --- price- cost
So, we have:
[tex]t = 108 - 5q - (-12q + q^2)[/tex]
Open bracket
[tex]t = 108 - 5q +12q - q^2[/tex]
[tex]t = 108 +7q - q^2[/tex]
Rewrite as:
[tex]t = - q^2 + 7q + 108[/tex] --- this is the profit function
A quadratic function is represented as:
[tex]y = ax^2 + bx + c[/tex]
The maximum is:
[tex]x = -\frac{b}{2a}[/tex]
By comparison:
[tex]q = -\frac{7}{2*-1}[/tex]
[tex]q=3.5[/tex] ----- price at maximum profit
Solving (b): The maximum profit
The profit function is:
[tex]t = - q^2 + 7q + 108[/tex]
The maximum is:
[tex]t_{max} = -3.5^2 + 7 * 3.5 +108[/tex]
[tex]t_{max} = 120.25[/tex]
Solving (c): Maximum cost
We have:
[tex]c = -12q + q^2[/tex]
The maximum price of the above function is:
[tex]q = -\frac{-12}{2*1}[/tex] ---- from x = -b/2a
[tex]q = \frac{12}{2}[/tex]
[tex]q = 6[/tex]
So, the maximum cost is:
[tex]c_{max} = -12 * 6 + 6^2[/tex]
[tex]c_{max} = -36[/tex]
The cost function has no maximum; only minimum
