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# Need to help solving least sparse linear with some known values

Greenhorn
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I have the problem describe below
http://i.stack.imgur.com/RGGum.png
I need to find value of x1', x2', x3', x4', x5' that make

(x1-x1')^2+(x2-x2')^2+(x3-x3')^2+(x4-x4')^2+(x5-x5')^2 = mininum value

and

x1' + x2' + x3' + x4' + x5' = 1

x1 + x2 + x3 + x4 + x5 = 1

Note: we know value of a, b, c, d, e, x1, x2, x3, x4, x5

Would anyone help me in this case?

I have tried with google/or-tools library but can't add condition to find minimum value.

Marshal
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Welcome to the Ranch

Always start such problems by working out what the algorithm is: how are you going to calculate it? Once you have the algorithm, the rest of the calculations will usually be easier to code.

Saloon Keeper
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Welcome to CodeRanch!

I'm with Campbell. Don't think about code yet. This is a mathematical problem, and you first need to do the calculations on paper before you can hope to write a line of correct code.

How would you tackle this without a computer?

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