Answer:
A. Tactical Planning
Explanation:
Tactical planning is a type of an organization's strategic plan used in achieving a specific goal. It's used after an organization outlines a strategic plans indicating general organizational goals and objectives. Tactical plans usually describes the methodology to be used in achieving each of those general goals in the strategic plan. It is done in order to achieve long term goals. Therefore, for Deutsche bank to be able to implement their long range plan, they need to employ the use of tactical planning.
Answer: option A: More competition for jobs in those areas are witnessed when federal programs provided more electricity in rural areas of the Midwest and South.
Explanation:
In the time of the Great Depression, President Roosevelt has passed the Rural Electrification Act (REA) in 1935 as part of the New Deal execution amendment. Through the beneficial act of supplied quantity of electricity units, the rural areas of the Midwest and South got the fine chance to expand the production of goods and services which covered the expenses of the cost of production.
Agriculture is the primary occupation of those areas, the electricity supply helped them to produce more agricultural products and also it supported Agro-based industries. The installation process are initiated and all farmers got loan advances by the cooperative societies.
The answer to the question mentioned above is "the Euro".
Euro is the name of the currency that is used and by 19 members states and 330 million people, though some politicians and economist are calling for its retirement. This is the official currency of the Eurozone.
Answer: Employee, worker and self-employed.
Explanation: An employee is an individual who has entered into or works (or worked) under the terms of a contract of employment.
A Worker A worker who is not an employee works under a contract whereby the individual.
A self-employed is the state of working by themself not as a employee .
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
