线性不等式系统示例
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所属专题
PROGRAM LINEAR
这个示例演示了线性不等式系统的图形表示。核心数学概念包括线性不等式、边界线和阴影区域。通过使用GeoGebra命令如a, b, c, d等,可以构造不等式系统。适合高中数学教学和学习。
GeoGebra 命令及参数
a(x, y) = x + y ≤ 6b(x, y) = x + (2 * y) ≤ 8c: x ≥ 0d: y ≥ 0Boolean e(false)Boolean f(false)Boolean g(false)Boolean h(false)i(x, y) = a(x, y) ∧ b(x, y)i_1(x, y) = a(x, y) ∧ b(x, y)j(x, y) = a(x, y) ∧ c(x)j_1(x, y) = a(x, y) ∧ c(x)k(x, y) = a(x, y) ∧ d(y)k_1(x, y) = a(x, y) ∧ d(y)l(x, y) = b(x, y) ∧ c(x)l_1(x, y) = b(x, y) ∧ c(x)m(x, y) = b(x, y) ∧ d(y)m_1(x, y) = b(x, y) ∧ d(y)n(x, y) = c(x) ∧ d(y)n_1(x, y) = c(x) ∧ d(y)o(x, y) = a(x, y) ∧ b(x, y) ∧ c(x)p(x, y) = a(x, y) ∧ b(x, y) ∧ d(y)q(x, y) = a(x, y) ∧ c(x) ∧ d(y)r(x, y) = b(x, y) ∧ c(x) ∧ d(y)o_1(x, y) = a(x, y) ∧ b(x, y) ∧ c(x)o_2(x, y) = a(x, y) ∧ b(x, y) ∧ c(x)p_1(x, y) = a(x, y) ∧ b(x, y) ∧ d(y)p_2(x, y) = a(x, y) ∧ b(x, y) ∧ d(y)q_1(x, y) = a(x, y) ∧ c(x) ∧ d(y)q_2(x, y) = a(x, y) ∧ c(x) ∧ d(y)r_1(x, y) = b(x, y) ∧ c(x) ∧ d(y)r_2(x, y) = b(x, y) ∧ c(x) ∧ d(y)s(x, y) = a(x, y) ∧ b(x, y) ∧ c(x) ∧ d(y)s_4(x, y) = a(x, y) ∧ b(x, y) ∧ c(x) ∧ d(y)s_3(x, y) = a(x, y) ∧ b(x, y) ∧ c(x) ∧ d(y)s_2(x, y) = a(x, y) ∧ b(x, y) ∧ c(x) ∧ d(y)x = 0y = 0x + y = 6x + (2 * y) = 8