有限数学示例

$\frac{d y^{t}}{d t} = 3 x (t) t$

解题步骤 1

求解 $y$ 的方程。

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解题步骤 1.1

约去 $d$ 的公因数。

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解题步骤 1.1.1

约去公因数。

$\frac{d y^{t}}{d t} = 3 x t \cdot t$

解题步骤 1.1.2

重写表达式。

$\frac{y^{t}}{t} = 3 x t \cdot t$

解题步骤 1.2

通过指数相加将 $t$ 乘以 $t$ 。

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解题步骤 1.2.1

移动 $t$ 。

$\frac{y^{t}}{t} = 3 x (t \cdot t)$

解题步骤 1.2.2

将 $t$ 乘以 $t$ 。

$\frac{y^{t}}{t} = 3 x t^{2}$

解题步骤 2

A linear equation is an equation of a straight line, which means that the degree of a linear equation must be $0$ or $1$ for each of its variables. In this case, the degrees of the variables in the equation violate the linear equation definition, which means that the equation is not a linear equation.

非线性

有限数学 示例

有限数学示例