How Do You Solve Simultaneous Equations for Revision?

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Homework Help Overview

The discussion revolves around solving simultaneous equations, specifically in the context of revision rather than formal homework. Participants are addressing algebraic manipulation and the use of formulas to find specific variables.

Discussion Character

  • Exploratory, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • Participants discuss various algebraic techniques, including long division and substitution methods. There are requests for shared workings and hints on how to approach the equations, particularly focusing on isolating variables.

Discussion Status

Some participants have provided hints and suggestions for approaching the problem, while others express a need for more information or shared work. The conversation reflects a mix of guidance and exploration of different methods without reaching a consensus on a single approach.

Contextual Notes

There is mention of time constraints due to an upcoming exam, which may affect the depth of the discussion and the willingness to share detailed workings.

j-lee00
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Homework Statement



Question is in the attachment, this is for revision not homework
 

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That was nasty. Lots of algebra and you'll have to use some long division. Try playing around with the formulas a bit.
 
Do you have the workings?
 
I did work out the problem, but I can't really help you unless you show some of your own work, so I just gave some hints about what to do. Try finding T by using (2) to find

E_{03}=E_{01}-\frac{\eta_{1}E_{02}}{\eta_{2}}

Then plug it into (1) and you should get the result easily. Solving for R is trickier, but I gave a good hint.
 
I would put my working but I am slow in writing latex and my exam is tomorrow, thanks for the help anyway
 
It's a lot easier than it looks, treat everything like a constant except the Es

E_{1} c_1 + E_3 c_1 - E_2 c_2 = 0

\eta _2 E_1 - \eta _2 E_3 + \eta _1 E_2 = 0

Add \frac{c_1}{\eta_2} of equation 2 to equation 1 to get you started? Solve for Es.
 
Thanks greg
 

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