The correct answer is an <span>Intertemporal<span> choice.
</span></span><span>Saving money is an </span>Intertemporal choice.<span> because it involves less consumption in the present, but the ability to consume more in the future. Its a personal choice which people make accordingly depending on their needs, money and time.</span>
Answer:
The answer is: The excise tax on cola beverages is $2 per case.
Explanation:
Excise taxes are taxes levied on certain goods or services.
In this case the price of cola beverages is $4 per case, since excise taxes are included in the price of the product, then the excise tax on cola beverages = price paid by consumers - price received by producers = $4 - $2 = $2
Net operating income was $24000
Fixed expenses=$96000
Sales=$300000
cost per unit=$20
unit sales=$15000 units
CM=$120,000
CM per unit=$8
BE units=FC/CM per unit=96000/8=12,000 units
Answer:
Trend- % change in sales = 34.64%
Explanation:
<em>Trend analysis entails determining the performance of a business over time by comparing its performance data from one period to another. The aim of trend analysis is to identify the behavior of a set of ratios over a period of time by comparing them across different years.</em>
To determine the trend for a particular data, we use the formula below
% Change in variable =
(Current year figure - Previous year figure)/Previous year figure × 100
DATA
Current year figure for sales (2017) - 450,000
Previous year figure for sale (2016) - 688,500
% change in sales = (450,000 -688,500)/688,500 × 100 = 34.64%
% change in sales = 34.64%
This implies that the company made sales in 2017 which is 34.64% less than that made in 2016
Answer:
Using Quantifiers: ¬∃x¬S(x)≡ ∀xS(x)
English Language: All drivers obey the speed limit
Explanation:
The domain is the set of all drivers i.e. the domain of drivers
Let S(x) be the predicate “x obeys the speed limit.”
The above statement can be written as ∃x¬S(x),
The negation is represented by ¬∃x¬S(x)≡ ∀xS(x)
In English Language, it is ->, all drivers obey the speed limit