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Old 11-06-2006, 01:00 PM   #1
withy
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calc help....please!

i'm working on some on my calc homework and i'm having a little trouble with this problem in particular:
the demand function is modeled by:

P = 740-x^1/2 , 0 <=x <= 740

find the interval on which the demand is elastic, inelastic, and of unit elasticity.

price elasticity = (p/x)/(dp/dx)

so i know that i have to substitute (740-x)^1/2 into the equation..... but how?

i e-mailed the math lab hear and they gave me this:

(((740-x)^1/2)/x)/(-1/(2/((740-x)^1/2)))

so my question to everyone is why is d/dx = (-1/(2/((740-x)^1/2)))?!?!?!?!?

its a simple problem but i jsut can't see it....
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Old 11-06-2006, 01:23 PM   #2
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ummmmm........... yea......... Sorry i cant help you there. o_O
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Old 11-06-2006, 01:42 PM   #3
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ehhh, thanks for looking.
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Old 11-06-2006, 01:56 PM   #4
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P is a function of x so -> p(x) = 740 - x^1/2

derivative of p(x) = p'(x) = -(1/2)x^(-1/2) = -1/[2x^1/2]

p/x = (740 - x^1/2) / x

so (p/x)/(dp/dx) = [(740 - x^1/2) / x ] / [-1/(2x^1/2)]

simplify to get this:

price elasticity = 1/2 - 370/x^1/2 = e(x) for simplicity

e'(x) = 160 / x^3/2 derivative of price elasticity function

You can graph this function to find out the interval of growth (elasticity?), decline (inelastic?) and unity (equate the function to 1 and solve for x).

Been a while so make sure you double check your work with a classmate or teacher.
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