Brand loyal decision is a type of nominal decision that is characterized by a fairly high degree of product involvement by a customer, but a low degree of purchase involvement.
<h3>What is Brand
loyal decision?</h3>
A brand loyal decision can be defined as a type of nominal decision which involves a customer having a fairly high degree of involvement in the products offered by a producer (business organization) but a low level of involvement in its purchase.
This ultimately implies that, a brand loyal decision is characterized by a fairly high degree of product involvement with subsequent low degree of purchase involvement.
Read more on decision-making process here: brainly.com/question/1249089
Answer:
Helmut's basis at year-end is $3,900.
Explanation:
Beginning Basis = $2,000
Add: January 1 Liabilities at the rate of 10% = $20,000 × 10% = $2,000
Add: Increase in liabilities by the rate of 10% = $5,000 × 10% = $500
Less: Loss incurred at the rate of 10% = ($6,000 × 10%) = $600
Basis at the end of the year = $2,000 + $2,000 + $500 - $600
Basis at the end of the year = $3,900.
Offer is a definite undertaking or proposal made by one person to another indicating a willingness to enter into a contract. The offer must be communicated to the offeree and must be <span>sufficiently definite and certain.</span>
An offer to enter into a contract can be terminated by lapse of time, r<span>evocation ,
counteroffer, rejection, death or incompetency of the offeror or offeree, destruction of the subject. </span>
Answer:
Explained below.
Explanation:
The things I will be concerned about if I am going to buy television ads for my business are given as follows:
* I will choose the right time of the day for the advertisement.
* I will be staying within my budgetary limits as well.
* I will check my ads after it has been posted, just a little component of my ad may be dropping the mark.
Answer:
n= 39.49 years
Explanation:
Giving the following information:
Present value (PV)= $2,600
Future value (FV)= $4,375
Interest rate (i)= 0.33/100= 0.0033
<u>To calculate the number of years, we need to use the following formula:</u>
n= ln(FV/PV) / ln(1+i)
n= ln(4,375/2,600) / ln(1.0033)
n= 157.96/4
n= 39.49 years