Variations
- Direct variations (unknown 寫分子)
If y varies directly as x, then y = kx for some non-zero constant k.
- Inverse variations (unknown 寫分母)
If y varies inversely as x, then y = \frac{k}{x} for some non-zero constant k.
- Joint variations
If z varies as x and y, then z = kxy for some non-zero constant k.
- Partial variations
If z is partly constant and partly varies directly as x, then z = k_{1} + k_{2}x for some non-zero constant k.
If z partly varies directly as x and partly varies inversely as y, then z = k_{1}x + \frac{k_{2}}{y} for some non-zero constant k.
變分
- 正變 (未知數寫分子)
若y 隨x而正變,則y = kx,其中k為非零常數。
- 反變 (未知數寫分母)
若 y 隨 x反變,則y = \frac{k}{x} ,其中k為非零常數。
- 聯變
若z 隨x 及y聯變, 則z = kxy,其中k為非零常數。
- 部分變
若z 部分為常數及部分隨x正變, 則z = k_{1} + k_{2}x,其中k為非零常數。
若z 部分隨x 正變及部分隨y反變, 則z = k_{1} + \frac{k_{2}}{y},其中k為非零常數。
Variations 變分課程
DSE 數學公式
- Quadratic equations in one unknown 一元二次方程
- Logarithm 對數公式
- Variations 變分
- Polynomials 多項式
- Complex Number 複數
- Laws of integral indices formula 整數指數律公式
- Percentage 百分比公式
- Estimation and Error Formula 誤差公式
- Rate and Ratio Formula 率和比
- Identities 恆等式
- Deductive Geometry 演繹幾何定理
- Mensuration Formula 求積法公式
- Equation of Straight Lines 直線方程
- Quadratic equations in one unknown 一元二次方程
- Logarithm 對數公式
- Variations 變分
- Polynomials 多項式
- Complex Number 複數
- Laws of integral indices formula 整數指數律公式
- Percentage 百分比公式
- Estimation and Error Formula 誤差公式
- Rate and Ratio Formula 率和比
- Identities 恆等式
- Deductive Geometry 演繹幾何定理
- Mensuration Formula 求積法公式
- Equation of Straight Lines 直線方程
相關資源
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