Lilliput's net exports are ($244 billion). Therefore, Lilliput is running a trade deficit of $244 billion.
A trade surplus implies that Lilliput's exports are greater in value than its imports. A situation of <em>"neither a trade deficit nor a trade surplus"</em> exists when the exports are equal in value to the country's imports.
Data and Calculations:
Lilliput's exports = $205 billion
Lilliput's imports = $449 billion
Net exports for Lilliput = ($244 billion)
Thus, Lilliput is running a trade deficit of $244 billion because its imports <em>are worth more than its </em><em>exports.</em>
Learn more: brainly.com/question/25520478
Answer:
e) $4,651
Explanation:
The break-even point is the level of activity that a company must operate to have its total cost equal to its total revenue. At this level of activity, the business makes a zero profit, as the total contribution is exactly the same as the total fixed cost.
It is important for the business to have an idea of the number of customers or units of product to sell inorder for it to cover its total fixed cost. This is the information the break-point analysis seeks to provide.
Working it out
Break-point in sales = Total General fixed cost/ Contribution margin ratio
Contribution margin ratio (CMR): Contribution is sales less variable costs. And the contribution margin ratio is the proportion of sales that is earned as contribution. The higher the better.
CMR = contribution/sales
Fixed cost = Contribution + net loss
We can now apply all these relationships to the question given:
Fixed cost = 1720 + 280
= 4,000
Contribution margin ratio = 1720/400 = 43%
Break-even sales ($) = 4000/0.43
= $4,651
Answer and Explanation:
The computation is shown below:
The formula is
APR = P × {(EAR + 1 )^(1 ÷ P) - 1}
1. For semi annually
= 2 × (0.106 + 1)^(1 ÷ 2) - 1}
= 10.33%
2. For monthly
= 12 × (0.115 + 1)^(1 ÷ 12) - 1}
= 10.93%
3. For weekly
= 52 × (0.092 + 1)^(1 ÷ 52) - 1}
= 8.81%
4. For infinite
= 365 × (0.129 + 1)^(1 ÷ 365) - 1}
= 12.10%
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Answer:
type B 50 pounds
type A 94 pounds
Explanation:
First we construct the equation system:
Now we clear one and replace:
And we can solve for type B:
And now we can solve for quantity of A as well:
A = 144 - 50 = 94
<u>Finally we can check the answer if it is correct:</u>
50 x 5.9 + 94 X 4.75 =
295 + 446,5 = 741,5
