Answer:
Translational equivalence
Explanation:
Translational equivalence - 
It refers to the resemblance in the word in a particular language with its translation in other language , is referred to as translational equivalence . 
The similarity can lead to any confusion or problem and hence , from the question , 
Claudia hires a translator of both the languages i.e. , english and spain , in order to avoid the problem of Translational equivalence . 
Hence , the correct answer is Translational equivalence . 
 
        
             
        
        
        
I believe the answer is D.
        
             
        
        
        
Answer:
c = $71.80.
Explanation:
So, from the question above, it is given that the dividend in the first year = $1.65, the dividend in the second year = $2.54, the dividend for the third year  grows at the rate of 8% and the appropriate required return for the stock = 11%.
The first thing to do here is to determine the terminal value. The terminal value can be calculated as below as; 
Terminal value = [ 2.54 × ( 1 + 8/100) ÷ (11/100 - 8/100) ]  = 91.44
The value of the stock today can be calculate as be as:
The value of the stock today = 1.65 / (1 + 11/100 )¹ + 1.97 /  (1 + 11/100)² + 2.54 / (1 + 11/100)³ + 91.44 /  (1 + 11%)³ = $71.80.
Therefore,  stock should be worth  $71.80 today. 
 
        
             
        
        
        
Based on the income shares of Croatia, Nicaragua, and Haiti, when it come to which nation has the most income, the answer is you cannot tell from this table. 
<h3>Which nation has the most income?</h3>
The table simple shows the various percentages of the country's population that are earning a certain amount. 
From this table alone, we cannot tell which nation has the most income. 
We can infer however, that Croatia has the least income inequality based on the even spread of total income. Haiti then has the most income inequality.
Question is:
Which nation has the most income?
- Croatia
- Nicaragua 
- Haiti 
- You cannot tell from the table
Find out more on income inequality at brainly.com/question/24554155.
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