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- ?Lv 72 個月前最佳解答
甲: x, 乙: y, 丙: z, 丁: u, 戊: v
x = (1/4)(y+z+u+v)
y = (3/22)(x+z+u+v)
z = (4/21)(x+y+u+v)
u = (6/19)(x+y+z+v)
v = 70
設 T = x+y+z+u+v. 則前面4方程式可寫成:
(5/4)x = (1/4)T,
(25/22)y = (3/22)T
(25/21)z = (4/21)T
(25/19)u = (6/19)T
所以,
x = (1/5)T, y = (3/25)T, z = (4/25)T, u = (6/25)T
則
T = (1/5 + 3/25 + 4/25 + 6/25)T + 70
移項, 化簡, 得:
(7/25)T = 70
解得 T = 250. 故,
x + y + z + u = 250 - 70 = 180
甲、乙、丙、丁四人合計投籃 180 次.
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