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Suppose that Fiat Chrysler estimates that at a price of $19,000.00 they would have North American sales of 167,000 vehicles whereas at a price of $25,000.00, they would achieve sales of 125,000 vehicles. i. Using the values provided above, and the “POINT/SLOPE” FORMULA approach demonstrated in class, determine the SLOPE and the INTERCEPT for Fiat Chrysler’s Portal Demand curve. (6 Marks) ii. Given your answer to part i above, write out both the INVERSE DEMAND curve {P = a + b [Q]} AND the “normal” DEMAND curve (Q = a + b [P]} for Fiat Chrysler’s Portal. (6 Marks) iii. If Fiat Chrysler decided to set the Portal Price to $$22,995.00, how many Portal Vehicles would Fiat Chrysler expect to sell in North America? (3 Marks)

Date Posted: 19/01/2019
Category: Economics
Due Date: 20/01/2019
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vickymi 7 years, 8 months ago
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  • Hey there
    professionalwriter_d_496 | Jan 19, 2019, 07:51 AM
  • Hi, thanks
    professionalwriter_d_496 | Jan 19, 2019, 08:06 AM
  • Hello
    User_19727 | Jan 19, 2019, 15:58 PM
  • I have changed the due date to Sunday Jan 20th 2019; hope that’s ok
    User_19727 | Jan 19, 2019, 15:58 PM
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    professionalwriter_d_496 | Jan 19, 2019, 19:09 PM
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    User_19727 | Jan 21, 2019, 02:53 AM
  • How does ; 19,000+(167,000)\7) = 300,000?
    User_19727 | Jan 21, 2019, 02:55 AM
  • A picture, the way you uploaded the initial documents
    professionalwriter_d_496 | Jan 21, 2019, 02:58 AM
  • How does ; 19,000+(167,000)\7) = 300,000?
    User_19727 | Jan 21, 2019, 03:00 AM
  • Remember that I multiplied each variable with the LCM (7). So it was like (19,000*7) + (167,000/7)*7
    professionalwriter_d_496 | Jan 21, 2019, 03:01 AM
  • Let me make that clear on the paper, so that you can see every step
    professionalwriter_d_496 | Jan 21, 2019, 03:03 AM
  • Why did you need to multiply each variable with 7?
    User_19727 | Jan 21, 2019, 03:04 AM
  • Okay, please. Thank you
    User_19727 | Jan 21, 2019, 03:05 AM
  • I did that so that we can reach a whole value, it is a way of making the equation much simpler. I would have left it at that anyway, but to look a bit professional, you know
    professionalwriter_d_496 | Jan 21, 2019, 03:13 AM
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    professionalwriter_d_496 | Jan 21, 2019, 03:16 AM
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    User_19727 | Jan 21, 2019, 03:18 AM
  • I have uploaded, you can check
    professionalwriter_d_496 | Jan 21, 2019, 03:26 AM
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    professionalwriter_d_496 | Jan 21, 2019, 03:26 AM
  • I see the document change in question ii . But when we are finding the INTERCEPT; for question 1.. I am still not understanding the “intercept = 19,000+ (167,000/7) = 300,000/7 “
    User_19727 | Jan 21, 2019, 03:33 AM
  • And how 19,000 + (167,000/7) = 300,000/7
    User_19727 | Jan 21, 2019, 03:34 AM
  • Okay I get your point, give me a few as I make it clear
    professionalwriter_d_496 | Jan 21, 2019, 03:36 AM
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    User_19727 | Jan 21, 2019, 03:41 AM
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    professionalwriter_d_496 | Jan 21, 2019, 03:52 AM
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    User_19727 | Jan 21, 2019, 03:54 AM
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    professionalwriter_d_496 | Jan 21, 2019, 03:55 AM
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    User_19727 | Jan 21, 2019, 03:55 AM
  • 19,000 + (167,000/7). To simplify this, I will multiply 7 all through and then divide it by the same seven since it is an addition equation. That is = (7* 19,000 + 7* (167,000/7))/7. This will now give you that 300,000/7 which is the same as 42,857.143
    professionalwriter_d_496 | Jan 21, 2019, 03:58 AM
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    professionalwriter_d_496 | Jan 21, 2019, 03:59 AM
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    professionalwriter_d_496 | Jan 21, 2019, 04:04 AM
  • And you need to multiply each variable with 7? It’s required
    User_19727 | Jan 21, 2019, 04:09 AM
  • It all for simplicity. I can still leave it without the multiplication. That is the first option in the work I did: Intercept = 19,000 + (167,000/7) = 19,000 + 23,857.143 = 42,857.143
    professionalwriter_d_496 | Jan 21, 2019, 04:12 AM
  • 7 x 19000+7 x167000/7 Then divide again?
    User_19727 | Jan 21, 2019, 04:15 AM
  • The good thing is that the answers are similar, only that I used different ways to arrive at them
    professionalwriter_d_496 | Jan 21, 2019, 04:16 AM
  • (7 x 19000)+(7 x167000/7) then we divide it by 7. 19,000 is a variable by itself and also (167,000/7) is also a variable by itself. So we multiply each variable and divide at the same time by 7 which is not common to every variable.
    professionalwriter_d_496 | Jan 21, 2019, 04:20 AM
  • Leaving it without the multiplication makes sense to me
    User_19727 | Jan 21, 2019, 04:20 AM
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    User_19727 | Jan 21, 2019, 04:23 AM
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    professionalwriter_d_496 | Jan 21, 2019, 04:24 AM
  • For Normal Demands Curve; how’d you get; 1 over 7 P
    User_19727 | Jan 21, 2019, 04:39 AM
  • That should be the slope of the curve, calculated in part i
    professionalwriter_d_496 | Jan 21, 2019, 04:41 AM
  • Can you use 0.143 as well?
    User_19727 | Jan 21, 2019, 04:44 AM
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    professionalwriter_d_496 | Jan 22, 2019, 18:49 PM
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    professionalwriter_d_496 | Jan 22, 2019, 19:10 PM
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    professionalwriter_d_496 | Jan 22, 2019, 19:11 PM
  • See Document File 3 Attached
    User_19727 | Jan 22, 2019, 19:13 PM
  • I did not understand
    professionalwriter_d_496 | Jan 22, 2019, 19:17 PM
  • The documents I uploaded, see #3
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    professionalwriter_d_496 | Jan 22, 2019, 19:40 PM
  • Q=Q 300,000/7 - 1/7 (22,995.00) Q= 300,000/7-3,385 Where’d you get the ^ 3,385 from?
    User_19727 | Jan 22, 2019, 22:58 PM
  • By the simple division; 22995 divide by 7 is 3385
    professionalwriter_d_496 | Jan 22, 2019, 23:00 PM
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    User_19727 | Feb 03, 2019, 07:14 AM
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    User_19727 | Feb 03, 2019, 07:26 AM
  • Okay, I understand now
    professionalwriter_d_496 | Feb 03, 2019, 07:34 AM
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