Solving 2-Unknown Algebra Problems: A Challenge!

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Homework Help Overview

The discussion revolves around solving algebra problems involving two unknowns, particularly in the context of physics problems that incorporate forces. Participants express challenges with algebraic manipulation and seek to improve their skills in handling multiple variables.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to create algebra problems with two unknowns but struggles with the algebra involved. Some participants suggest that more equations are necessary to solve for multiple unknowns. Others reference systems of linear equations and matrices as potential resources for understanding these types of problems.

Discussion Status

The discussion is ongoing, with participants sharing insights about the requirements for solving equations with multiple unknowns. Some guidance has been offered regarding the necessity of having sufficient equations, while others explore the application of matrices in solving related problems.

Contextual Notes

Participants note the difficulty of the problems posed by the original poster's teacher and the need for more information to solve the equations presented. There is also mention of specific values and equations from physics that involve multiple forces and unknowns.

Warwick
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Well, my physics teacher loves to make his problems hard, so he makes the physics portion of the problem med difficulty but he makes it so you have to solve with more than 1 unknown present. With big problems on forces I get lost in the algebra so.. I'm trying to improve my algebra skills. If anyone could give a couple algebra problems with 2 unknowns and solve for both, I would be grateful. Give me some nasty ones :)

I was making one up my self and couldn't figure it out.
8=2(2^2)
8=x(k^2)
I tired solving that but I couldn't get the answer,

thanks
 
Last edited:
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If you have more than 1 unknown, you need more than 1 equation, unless you want one unknown in terms of the others.

8 = xk^2 => k = (8/x)^1/2

It is impossible to get k (or x) with such little info.
 
http://www.ping.be/~ping1339/index.html#Main-Purpose-=-MATH-

Just look at systems of linear equations and look also under matrices and determinants...

regards
marlon
 
Last edited by a moderator:
Hmm, yes I remember doing these(not how, heh), never understood the use of them then. So this will work when I have 3 sum of the forces equations in physics when there is more than one unknown?

Can you show me how you would go about solving this one?

u=.065,m=2.5,a=0.12,g=9.8

Tcos20-ukn-mgsin25=ma
n-mgcos25+Tsin20=0

Well this one has only 1 unknown but can you use that matrice technique on it?
 
not necessary, you only need the first equation.

ukn = -ma -mdsin25 + Tcos20

that's all

regards
marlon
 

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