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zzz [600]
4 years ago
5

Getthere airlines currently charges $200$ dollars per ticket and sells $40{,}000$ tickets a week. for every $10$ dollars they in

crease the ticket price, they sell $1000$ fewer tickets a week. how many dollars should they charge to maximize their total revenue?
Business
1 answer:
Nataly_w [17]4 years ago
6 0
Suppose GetThere Airlines increases their ticket price to $200+10n = 10(20+n)$ dollars. Then the number of tickets they sell is $40,000-1000n = 1000(40-n)$ .<span> Therefore, their total revenue is
</span>
$$10(20+n)\cdot 1000(40-n) = 10000(20+n)(40-n) = 10000(800+20n-n^2).$$

This is maximized when $n=-\left(\frac{20}{2\cdot(-1)}\right)=10$ .<span> Therefore, they should charge </span><span>$200+10\cdot 10 = \boxed{300}$</span><span> dollars per ticket.</span>
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EXPLANATION’

 

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Division A made 60% of the company's total revenue.

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Division A made 0.6x last year

 

Also given for last year,

Division B made 40% of the company's total revenue.

If the company’s total revenue for last year is x

40% of x = 0.4x

Division B made 0.4x last year

 

For this year,

We are told that division A's revenue has decreased by 35%

Last year’s revenue was 0.6x

Division A’s revenue for this year = 0.6x – (35% of 0.6x)

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Therefore this year, Division A’s revenue is 0.39x

 

Again for this year,

We are told that division B's revenue has decreased by 5%

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Division B’s revenue for this year = 0.4x – (5% of 0.4x)

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= (100% * 0.4x) – (5% * 0.4x)

= (100% - 5%) * 0.4x

= 95% * 0.4x

= 0.38x

Therefore this year, Division B’s revenue is 0.38x

 

If Division A’s revenue is 0.39x, and Division B’s revenue is 0.38x; then Division A had higher revenue this year.

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