- #1
abuder3
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any one solve this eq. please ?
hi all
any one solve for me this eq.
y(2xy+ex)dx-exdy=0 y(0)=2
hi all
any one solve for me this eq.
y(2xy+ex)dx-exdy=0 y(0)=2
Last edited:
abuder3 said:hi all
any one solve for me this eq.
y(2xy+ex)dx-exdy=0
abuder3 said:
Write it out in the form dy/dx + ... = ..., rearrange the terms and you should be able to get a recognisable DE.abuder3 said:hi all
any one solve for me this eq.
y(2xy+ex)dx-exdy=0 y(0)=2
abuder3 said:please write the solution
Write it out in the form dy/dx + ... = ..., rearrange the terms and you should be able to get a recognisable DE.
Marin said:Now, as I stare at it I see it's not linear and it's not homogeneous. It also cannot be solved by separation of variables.., quadrature does not work here. The 2nd power of y reminds me of the Bernoulli equation.. hmmmmm
To solve an equation, you must isolate the variable on one side of the equal sign. You can do this by using algebraic operations such as addition, subtraction, multiplication, and division. Make sure to perform the same operation on both sides of the equation to maintain balance.
The order of operations for solving equations is PEMDAS (Parentheses, Exponents, Multiplication and Division, Addition and Subtraction). This means that you must first perform operations within parentheses, then simplify exponents, and finally, perform multiplication and division from left to right and addition and subtraction from left to right.
You can check your solution by plugging it back into the original equation. If both sides of the equation are equal, then your solution is correct. You can also use a calculator or ask someone to double-check your work.
Yes, you can use negative numbers in your solution. Just make sure to perform operations correctly and follow the order of operations. Negative numbers are commonly used in equations and can lead to correct solutions.
There are certain strategies and techniques that can help you solve equations more efficiently, such as factoring, using the quadratic formula, and completing the square. However, it is important to understand the basic principles and steps for solving equations before attempting to use shortcuts.