Solving Supply & Demand Equations - Get the Price You Need!

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SUMMARY

The discussion centers on solving supply and demand equations, specifically the equation p=D(q)=24-1.25(q), where p represents price and q represents demand. A participant, adamappleby, struggles to calculate the price for a demand of 200 balloons, resulting in a negative price of -226. The community clarifies that the equation is an approximation and suggests that the demand values should be much larger, indicating that the equation is not intended for small quantities but rather for larger orders, potentially in the thousands or millions.

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GangsterWaffle
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Hi,

I'm lost when it comes to doing an equation for supply and demand problems.

If I have p=D(q)=24-1.25(q) where p is the price and q the demand, I don't understand how I get the price based on demand. So, for example, if the demand(q) is 200 balloons, I would think it's:

p=24-1.25(200)

But that would mean 24-250 or -226. So, the price for a demand of 200 balloons would be -226? I'm clearly not understanding something but I don't know what.

Thanks for any help.
 
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adamappleby said:
Hi,

I'm lost when it comes to doing an equation for supply and demand problems.

If I have p=D(q)=24-1.25(q) where p is the price and q the demand, I don't understand how I get the price based on demand. So, for example, if the demand(q) is 200 balloons, I would think it's:

p=24-1.25(200)

But that would mean 24-250 or -226. So, the price for a demand of 200 balloons would be -226? I'm clearly not understanding something but I don't know what.

Thanks for any help.

Hi adamappleby! Welcome to MHB! :)

The issue will be that such an equation is only an approximation.
What it appears to say, is that if you order more balloons, you can get them at a discount.
The assumption would be that it is not feasible to buy so many balloons that the equation would give a negative price.

Furthermore, I suspect that those numbers will probably be thousands or millions of balloons.
So if you buy for instance 2 million balloons, you can get them at a price of, say, 21.5 thousand dollars.
 

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