The first marketing law suggests that in order to be successful in the market, the marketers need to understand the customer's demand and identify the brand positioning of the product in the market. Therefore, the option C holds true.
<h3>What is the significance of marketing laws?</h3>
Marketing laws are the ones that are universally accepted principles followed by marketers in order to get successful position in the market. The first and foremost law tells about how one should position the brand in a market over the demand of customers.
Therefore, the option C holds true and states regarding the significance of marketing laws.
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The incomplete question has been completed below for better reference.
A. Understand customer's demands
B. Identify brand positioning
C. Both A and B
D. None of these
Answer:
Cash flows tell us about the company’s actual outflows and inflows of cash in particular period such as quarter or year or others. This very important for business as cash flow from main operations helps the company to see whether they are generating enough to invest in growth projects or not.
Answer:
The correct answer is letter "D": face morale and motivation problems.
Explanation:
A high degree of formalization will result in reduced creativity as workers are told to behave in a specific way. In such organizations, strategic decision-making often happens only when there is a problem. A highly formalized structure is usually related to reduced motivation and morale issues among employees.
Answer:
$81,959,737
Explanation:
Zero coupon bond is the bond which does not offer any interest payment. It is issued on deep discount price and Traded in the market on discounted price.
As per given data:
Numbers of Bonds = 230,000
Numbers of years to mature = n = 18 years
Face value = F = 230,000 x $1,000 = $230,000,000
YTM = 5.9%
Value of zero coupon bond = Face value / ( 1 + YTM )^n
Value of zero coupon bond = $230,000,000 / ( 1 + 5.9% )^18
Value of zero coupon bond = $230,000,000 / ( 1 + 5.9% )^18
Value of zero coupon bond = $81,959,737