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zlopas [31]
3 years ago
6

​GEICO, the​ number-two auto insurer with ​$18 billion in revenue last​ year, spent ​$0.9 billion on advertising that year and p

lans to continue spending the same percentage of sales on advertising next year. The average​ advertising-to-sales ratio for the insurance industry is 0.2 percent of sales. If GEICO projects ​$20 billion in sales next​ year, using the​ percentage-of-sales method of advertising​ budgeting, how much will the company budget for advertising if basing it on projected​ sales?
Business
1 answer:
MAXImum [283]3 years ago
7 0

Answer:

The budget for advertising for the next year will be $1 billion.

Explanation:

Based on the information given in the question, the advertising to sales ratio for GEICO based on its last year data is,

Advertising to sales = Advertising / Sales Revenue

Advertising to sales = 0.9 / 18   =  0.05 or 5%

The advertising to sales ratio for GEICO is much higher than the industry average. If GEICO continues to maintain this ratio for the next year, the budget for advertising will be,

Advertising budget = 20 * 5%   =  $1 billion

If it uses the industry average ratio, the budget will be,

Advertising budget = 20 * 0.2%  = $0.04 billion

As GEICO is expected to maintain its own advertising to sales ratio, the correct answer for advertising budget us $1 billion

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3 years ago
Break-Even Point
11111nata11111 [884]

Answer:

The right answer is:

(a) 5916 units

(b) 5046 units

Explanation:

Given:

Sales,

= $59

Variable cost,

= $30

Fixed cost,

= $171,564

Increased sale,

= $64

Now,

(a)

Contribution margin will be:

= Sales - Variable \ cost

= 59-30

= 29 \ per \ unit ($)

hence,

Breakeven will be:

= \frac{Fixed \ cost}{Contribution \ margin}

= \frac{171564}{29}

= 5916 \ units

(b)

Contribution margin will be:

= Sales-Variable \ cost

= 64-30

= 34 \ per \ unit ($)

hence,

Breakeven will be:

= \frac{Fixed \ cost}{Contribution \ margin}

= \frac{171564}{34}

= 5046 \ units

5 0
2 years ago
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3 years ago
We often observe that addition of another unit of labor increases output but by an amount that is smaller than the addition of t
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