I think the correct answer would be <span>advertising campaign needs to cover all the important purchase motives of the target market. The advertising campaign should target all of the possible motives. Hope this answers the question. Have a nice day.</span>
Answer:
The function that would determine the cost in dollars, c(z), of mailing a letter weighing z ounces is (0.46 + 0.20z)
Explanation:
Weight of the letter = z ounces (z is an integer greater than 1)
cost to mail a letter weighing 1 ounce = $0.46
cost to mail an additional ounce = $0.20
cost to mail z additional ounces = z × $0.20 = $0.20z
Total cost of mailing a letter weighing z ounces = $0.46 + $0.20z
Therefore, cost function, c(z) = 0.46 + 0.2z
The answer that will fill in the blank is the emotional zone somewhere between boredom and anxiety. It is because this is what the view of mihaly csikzentmihalyi's believes. The other choices does not corresponds to the answer or not connected to his beliefs for they were not included to his view of what the people seek.
Answer:
The short run refers to a period of less than one year.
Explanation:
The statements is false that the short run refers to a period of less than one year.
The short run, long run and very long run are different time periods in economics.
<u>Short run – where one factor of production (e.g. capital) is fixed</u>.
long run – Where all factors of production are variable,
Unlike in accounting where operating period refer to a period of one year, <u> there is no hard and fast definition as to what is classified as "long" or "short" and mostly relies on the economic perspective being taken.</u>
Answer:
$7.15
Explanation:
Calculation for Other The cost of wages and salaries and other overhead that would be charged to each bouquet made is:
Wages and salaries charged to each bouquet produced = (60%*$180,000)+(50%*$70,000)/20,000 bouquet
Wages and salaries charged to each bouquet produced = $108,000+$35,000/20,000 bouquet
Wages and salaries charged to each bouquet produced = $143,000/20,000 bouquet
Wages and salaries charged to each bouquet produced = $7.15
Therefore The cost of wages and salaries and other overhead that would be charged to each bouquet made is:$7.15
