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11 Dec 2020, 13:45
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ABC Company projects that it will sell 48,000 units of product X per year at a unit price of $1, 12,000 units per year at $2 per unit, and 3,000 units per year at $4 per unit. Which of the following equations could define the projected number of units sold per year (N), as a function of price per unit (P)?
(A) \(N = \frac{48,000}{p^2 +2}\)
(B) \(N = \frac{48,000}{p^2}\)
(C) \(N = \frac{48,000}{p + 14}\)
(D) \(N = \frac{48,000}{p + 4}\)
(E) \(N = \frac{48,000}{p^2 +8}\)
(A) \(N = \frac{48,000}{p^2 +2}\)
(B) \(N = \frac{48,000}{p^2}\)
(C) \(N = \frac{48,000}{p + 14}\)
(D) \(N = \frac{48,000}{p + 4}\)
(E) \(N = \frac{48,000}{p^2 +8}\)
11 Dec 2020, 22:09
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Bunuel
We try to find p as a function of N = 48000 / N
When N = 48000, we get p = 48000 / 48000 = 1
When N = 12000, we get p = 48000 / 12000 = 4. Since p = $2, then this is \(p^2\)
When N = 3000, we get p = 48000 / 3000 = 16. Since p = $4, then this is \(p^2\)
Option B
Arun Kumar
12 Dec 2020, 08:26
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If we write in units and per unit cost
N= 48000, 1
= 12000, 2
= 3000, 4
Which can be satisfied, if N = 48000/p^2 So, I think B.
N= 48000, 1
= 12000, 2
= 3000, 4
Which can be satisfied, if N = 48000/p^2 So, I think B.
