Solving Math Formulaes: X/5 to X-5 with Lagranges Equation

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The discussion centers on transforming the expression X/5 into X-5 and solving it using Lagrange's equation. The user is attempting to manipulate the equation X + 5y = 3000 to derive y in terms of x, leading to y = 600 - x/5. The Lagrange equation f(x,y) = 100x^1/2 + 100y^1/2 - 1000 is introduced, but the user struggles with the next steps in solving it. Responses clarify that without a defined equation to solve, the transformation of X/5 to X-5 is not feasible. The conversation emphasizes the limitations of manipulating these expressions without a clear equation.
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Homework Statement



Does anybody know of some good mathematics formula books?

i am currently stuck with: X/5

Can i turn this into something else, like: X-5?

i got this from the equation: X+ 5y = 3000

then: 5y = 3000 - x

y = 600 - x/5

Now i have to put this into a Lagranges equation:

f(x,y) = 100x^1/2 + 100y^1/2-1000

wich i now get: 100x^1/2 + 100 (600-x/5)^1/2-1000

how do i solve this?


Homework Equations





The Attempt at a Solution

 
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What, exactly are you trying to do? You talk about "solving" an equation, but you have no equation. IF what you have is set equal to something, typically, what you would need to do is isolate the square roots on opposite sides of the equals sign and square both sides. You probably will need to square twice.
 
What you're asking for doesn't exist.
storoi1990 said:
Does anybody know of some good mathematics formula books?
i am currently stuck with: X/5
Can i turn this into something else, like: X-5?
About the only thing you can do with x/5 is to write it as a product: x * (1/5). About the only thing you can do with x - 5 is to write it as a sum: x + (-5). You can always write a quotient of two expressions as a product of one of them times the reciprocal of the other, and you can always write a sum of two expressions as one of them plus the additive inverse of the other, but that's about it.
 
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