As a new Curtis hire, the first step in looking for a supplier is to explore priorities within your own company and find out which Curtis stakeholders, such as manufacturing and marketing, need a supplier.
Every organizational action comes from planning, there needs to be analysis, gathering of relevant information, evaluation of alternatives and therefore decision-making.
Therefore, the choice of a new supplier must be based on the company's needs, and the one that offers the best opportunity cost, the best price, service and quality must be chosen.
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Answer:
The answer is: globalization of production
Explanation:
Globalization of production to the business practice of increasing the flow of production factors from "cheaper" countries in order to lower their production costs. For example, cars are assembled using thousands of different auto parts, a lot of them are produced in the US, but a large portion are imported parts form countries like China, Mexico, EU, etc. Many times the auto parts are manufactured by the same corporation but on different locations, e.g. BMW produces engines in Germany and SUVs in the US, 3M produces auto parts in the US, Brazil, China, Mexico and several other countries and sells them all in the US.
Answer:
hospitals, highways, schools
Explanation:
A municipal bond is a type of debt security made by government entities in order to finance <em>capex </em>(capital expenditures), mainly for the construction of hospitals, highways, schools.
They represent loans that investors give to such government entities and they are usually exempt from the usual taxes on building such things.
To determine the amount that must be invested each year, a computation must be made using the formula for the future value of an annuity due. The future value of an annuity can be described as the sum of the future value of each payment.
Investing can be defined as the process of buying assets that increase in value over time and provide returns in the form of income capital gains or payments. The equation for the future value of an annuity due is the sum of the geometric sequence, or can be written as A(1 + r)1 + A(1 + r)2 + ... + A(1 + r)n.
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Answer:
v(t) = (2t + 1)i + 3t²j + 4t³k
r(t) = (t² + t)i + (t³ + 7)j + (t⁴ - 4)k
Explanation:
a(t) = 2i + 6tj + 12t²k
v(t) = ∫a(t)dt
= ∫(2i + 6tj + 12t²k)dt
= 2ti + (6t²/2)j + (12t³/3)k + c
= 2ti + 3t²j + 4t³k + c
v(0) = i
i = 0i + 0j + 0k + c
c = i
∴ v(t) = 2ti + 3t²j + 4t³k + i
v(t) = (2t + 1)i + 3t²j + 4t³k
r(t) = ∫ v(t)dt
= i ∫ (2t + 1)dt + 3j ∫ t²dt + 4k ∫ t³dt
= i (2t²/2 + t) + 3j(t³/3) + 4k(t⁴/4) + d
= i (t² + t) + jt³ + t⁴k + d
r(0) = 7j - 4k
0i + 0j + 0k + d = 7j - 4k
d = 7j - 4k
∴ r(t) = (t² + t)i + t³j + t⁴k + 7j - 4k
r(t) = (t² + t)i + (t³ + 7)j + (t⁴ - 4)k
