Let the demand functions of two mutual complements be (i) x1 = a1 -a2P1 + a3P2, x2 = b1 + b2P1 -b3P2; 06P16a1=a2, 06P26b1=b3; where aj¿0; bj¿0, j = 1; 2; 3 are known. (ii) x1 = a1 -a2P1 +a3P 2 1 +a4P2, x2 = b1 +b2P1 -b3P2; 06P16x1c,
✦ LIBER ✦
The best prices of three mutually complementary merchandises in the fuzzy sense
✍ Scribed by Kweimei Wu
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 202 KB
- Volume
- 117
- Category
- Article
- ISSN
- 0165-0114
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✦ Synopsis
Let the demand functions of three mutually complementary merchandises X1; X2; X3 be x1 = a1 -a2P1
, with aj¿0, bj¿0, cj¿0, j = 1; 2; 3; 4, known. The total revenue is R(P1; P2; P3) = x1P1 + x2P2 + x3P3. The monopolists can ÿnd the best prices P * * 1 , P * * 2 , P * * 3 for X1, X2, X3 that make R(P1; P2; P3) reach its maximum. In this paper, we deal with a perfect competitive market and ÿnd out the best prices in the fuzzy sense to get the maximum revenue.
📜 SIMILAR VOLUMES
The best prices of two mutual complement
✍
Jing-Shing Yao; Kweimei Wu
📂
Article
📅
2000
🏛
Elsevier Science
🌐
English
⚖ 207 KB