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How to find the general solution
In this blog post, we will be discussing How to find the general solution.
In this blog post, we will be discussing How to find the general solution.
Sample problem #3: Find the general solution for the differential equation θ 2 dθ = sin(t + 0.2) dt. Step 1: Integrate both sides of the equation: ∫ θ 2 dθ = ∫sin(t + 0.2) dt → θ 3 = -cos(t + 0.2) + C
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Clarify math problem
To solve a math problem, you need to first understand what the problem is asking. Once you understand the question, you can then begin to solve it.
Do math question
Doing homework can help you learn and understand the material covered in class.
You can use the General Solution Calculator by entering the differential equation in the calculator and clicking the “Submit” button on the General Solution Calculator. The step-by-step
Decide mathematic problems
To solve a math equation, you need to decide what operation to perform on each side of the equation.
Clarify math tasks
When it comes to math, it's important to be able to clarify tasks in order to complete them effectively.
Decide math questions
To solve a math equation, you need to decide what operation to perform on each side of the equation.
Learn how to solve the particular solution of differential equations. A differential equation is an equation that relates a function with its derivatives. Th
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The solution \(y = A\,\cos \,x + B\,\sin \,x\) contains two arbitrary constants, so it is known as the general solution of \((i)\) whereas all other solutions are particular solutions.
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