Answer:
Option (d) is correct.
Explanation:
Initial price of perfume three years ago = $75
New price of perfume = $100
Therefore,
Percentage change in the perfume price:
= [(New price of perfume - Initial price of perfume) ÷ (Initial price of perfume)] × 100
= [($100 - $75) ÷ ($75)] × 100
= 33.33%(approx)
Hence, the percentage change in the perfume price is 33.33%.
Answer: Utilitarian approach
Explanation:
The Utilitarian approach is one of the type of concept that helps in understanding the final outcome and also the consequences in the given situation that provide the net benefit to the stakeholder in an organization.
The importance of the Utilitarian approach is that it provide the ethical choices and the principle by choosing the right action and avoiding all the negative circumstances.
According to the given question, the Utilitarian approach increase the overall dues of the social club by keeping the club solvent. So, based on the given situation we choosing the Utilitarian approach for the moral reasoning.
Therefore, Utilitarian approach is the correct answer.
Answer:
Accidental reinforcement.
Explanation:
Accidental reinforcement by definition is an instance in which the delivery of a reinforcer happens to coincide with a particular response, even though that response was not responsible for the reinforcer presentation; also called adventitious
When workers stop working until management meets certain conditions, the event is called a Strike.
Strikes are usually performed by the workers to put their unfulfilled demands in front of the management and workers intent to continue the strike until their demands are fulfilled or other remedies are given which satisfy the workers.
Hence the correct answer is <u>Strike</u>
Answer:
68,019.13
Explanation:
this particular question can be solved, using an approach by the annuity concept, remember that an annuity is usefull for calculating the present or future value of a series of regular payments, so in this case we are asked to calculate the future value as follows:
where 
is the future value of the annuity, 
is the interest rate for every period payment, n is the number of payments, and P is the regular amount paid. so applying to this particular problem, we have:
