Organizations use Tactical planning to determine what contributions the departments or work units can make toward the organization's strategic priorities and policies during the next 6 -- 24 months.
<u>Explanation:</u>
Tactical planning is a precise ascertainment and scheduling of the paramount or short-term pursuits expected in fulfilling the aspirations of strategic planning. The tactical planning manner occurs in real-time, endeavoring short-term consequences. Possessing this methodology in point empowers the company to execute agile tactics to surpass within the corresponding sale.
In the tactical point, the business is reacting to urgent certainties. Tactical planning is abnormally frequent with performance-driven activities. Immobile job positions with recurring responsibilities like recording and making infrequently want a tactical plan because compatible is the most eminent state consequence in these job roles.
Answer:
Option (D) is correct.
Explanation:
We know that there is a inverse relationship between the price of a good and its quantity demanded.
Relative inelastic demand refers to the demand where percentage change in the quantity demanded is relatively smaller than the percentage change in price of the good.
Relative inelastic demand curve is a demand curve which is relatively steeper in shape but not perfectly inelastic or vertical.
Answer:
The expected annual return of Portfolio is 12.00%
Explanation:
The portfolio return is calculated by multiplying the individual security return with weight of individual security in the portfolio. We have three securities R, J and K with expected return on 12%, 18% and 8% with weight of 50%, 20% and 30%. Through multiplying them we get individual return of security that is 6%, 3.6% and 2.4%. The weighted average portfolio return is 12%
The correct answer is a I a, typing to get the answer right
Answer: 5.23%
Explanation:
Given , interest rate, r =0.08; current exchange rate, c =0.78 and forward
rate, f= 0.76
Let X represent the return earned by the U.S. investing in Canadian security
x = 1+((1+r)*f/c)
x =1+(1.08*[0.76/0.78])
= 5.23%.
