Answer:
<u>e-commerce</u>.
Explanation:
When Molave Furniture Company wants to launch a new website to customize the ability for customers to shop online and thereby increase sales, it is an e-commerce promotion strategy.
In order for Lila to be able to effectively promote e-commerce, it is essential that the focus is on optimizing the customer experience, the site must be easily accessible, as well as a logistics service that ensures agility in receiving goods, as well as a efficient after sales service to answer questions and resolve purchase related issues.
The answer to the question is (B) decreases food expenses.
Since the individual wants to reduce budget for a short period of time (within the next month) she should reduce his variable expenses – in which from the option is only decreasing food expenses. It is impossible for her to reduce her fixed expenses (rent, for example) and she should most definitely refrain from adding more. It is near impossible to add total income within such a short period of time as well.
<span>Revenues–Expenses–Current Debt = Net Profit or Net Loss
</span>
Answer:
CRS would not benefit from dropping Donnelly’s Pizza because it would lose $43,680 in revenues and save $43,344 in costs resulting in a $336 decrease in operating income.
Explanation:
Difference: Incremental(Loss in Revenues)and Savings in Costs from dropping Donnelly’s Pizza:
Revenues $(43,680)
Cost of goods sold 26,180
Order processing ($14,000 – 10% × $14,000)= 12,600
Delivery ($3,500 – 20% × $3,500)= 2,800
Rush orders 924
Sales calls 840
Total costs 43,444
Effect on operating income (loss)
$(336)
Answer:
12.00%
Explanation:
As per the given question the solution of standard deviation of a portfolio is provided below:-
Standard deviation of a portfolio = √(Standard deviation of Product 1)^2 × (Weight 1)^2 + Standard deviation of Product 2)^2 × (Weight 2)^2 + 2 × Standard deviation of product 1 × Standard deviation of product 2 × Weight 1 × Weight 2 × Correlation
= √(0.165^2 × 0.6^2) + (0.068^2 × 0.4^2) + (2 × 0.6 × 0.4 × 0.165 × 0.068 × 0.7)
= √0.009801 + 0.0007398 + 0.00376992
= √0.01431076
= 0.119628592
or
= 12.00%
So, we have calculated the standard deviation of a portfolio by using the above formula.
