Group of answer choices.
A. German tourists traveling abroad.
B. American tourists traveling in France.
C. Canadian firms selling in Germany.
D. Canadian investors with money investments in Germany.
Answer:
B. American tourists traveling in France.
Explanation:
A foreign exchange market can be defined as a type of market where the currency of a country is converted to that of another country.
For example, the conversion of the United States of America dollars into naira, rands, yen, pounds, euros, etc., at the foreign exchange market.
In this context, a stronger euro is less favorable for American tourists traveling in France because the currency of the Americans, which is the U.S dollars would exchange at a far lesser rate to the euros.
However, a stronger euro would be more favorable for German tourists that are traveling abroad, Canadian firms that trade or sells its products in Germany, and Canadian investors who are having money investments in Germany.
Note: Euro is the official currency (legal tender or money) of Germany.
Answer:
11.61%
Explanation:
First, find the annual percentage return (APR) of this annuity. Using a financial calculator, input the following;
Recurring payment; PMT = -450
Future value ; FV = 27,000
Duration of investment ; N = 4*12 = 48 months
One -time present value; PV = 0
then compute interest rate; CPT I /Y= 0.92% (this is monthly rate)
APR = 0.92*12 = 11.035%
Effective Annual Rate (EAR) formula is as follows;
EAR = (1+
) ^m -1
EAR = 1+
)^12 -1
EAR = 1.1161 -1
EAR = 0.1161 or 11.61%
The <u>number of units</u> that must be sold to achieve $40,000 of operating income is 617 units.
<h3>What is break-even analysis?</h3>
Break-even analysis is an accounting concept that can be used to determine the <u>number of units</u> that must be sold to achieve $40,000 of operating income. This can be computed by using the concept of break-even analysis as follows:
<h3>Data and Calculations:</h3>
Sales units = 500 units
Sales revenue = $75,000
Selling price per unit = $150 ($75,000/500)
Variable costs = $28,000
Variable cost per unit = $56 ($28,000/500)
Contribution margin per unit = $94 ($150 - $56)
Fixed costs = $18,000
Target operating income = $40,000
Break-even point in units to achieve target profit = 617 units ($18,000 + $40,000)/$94
Thus, the <u>number of units</u> that must be sold to achieve $40,000 of operating income is 617 units.
Learn more about break-even analysis at brainly.com/question/21137380
