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$$c) 3e^6$$
The given differential equation is a first order linear homogeneous differential equation. We can solve it by separating variables and integrating.
- Rewrite the differential equation as:
$$f'(x)=-2f(x)$$ - Separate the variables:
$$\frac{df}{f}=-2dx$$ - Integrate both sides:
$$\int \frac{df}{f} =-2\int dx$$
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$$c) 3e^6$$
The given differential equation is a first order linear homogeneous differential equation. We can solve it by separating variables and integrating.
- Rewrite the differential equation as:
$$f'(x)=-2f(x)$$ - Separate the variables:
$$\frac{df}{f}=-2dx$$ - Integrate both sides:
$$\int \frac{df}{f} =-2\int dx$$
$$c) 3e^6$$
The given differential equation is a first order linear homogeneous differential equation. We can solve it by separating variables and integrating.
- Rewrite the differential equation as:
$$f'(x)=-2f(x)$$ - Separate the variables:
$$\frac{df}{f}=-2dx$$ - Integrate both sides:
$$\int \frac{df}{f} =-2\int dx$$
$$c) 3e^6$$
The given differential equation is a first order linear homogeneous differential equation. We can solve it by separating variables and integrating.
- Rewrite the differential equation as:
$$f'(x)=-2f(x)$$ - Separate the variables:
$$\frac{df}{f}=-2dx$$ - Integrate both sides:
$$\int \frac{df}{f} =-2\int dx$$
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