Emergency HW Help: Algebra 2 Linear Programming - Maximize Profit

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Homework Help Overview

The discussion revolves around a linear programming problem from Algebra 2, specifically focused on maximizing profit for a company that produces skateboards and roller blades. The problem involves constraints related to machine hours available for production.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the need for constraints and a system of inequalities based on the production requirements and available machine hours. There is also a question regarding the relevance of physics to the problem.

Discussion Status

The discussion is ongoing, with participants exploring the formulation of the problem and the constraints involved. Some guidance has been provided in the form of hints, but there is no explicit consensus on the approach to take.

Contextual Notes

Participants note the strict rules against providing direct answers, which influences the nature of the responses. There is also mention of missing information that is typically required in similar problems.

ineedhwhelp
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algebra 2 linear programming: HEEEEELP PLZ!

i don't get it...i can't try because i don't understand. don't try to guide me through. i'll ask my teacher tomorrow. all i need right now, please, is jus for you to Give constraints and a system of inequalities for the following:

Sports on Wheels produces skateboards and roller blades. Producing a skateboard requires 4 hours on machine A and 2 hours on machine B. Producing a pair of roller blades requires 6 hours on machine A, 6 hours on machine B, and 1 hour on machine C. Machine A is available 120 hours per week, macine B is available 72 hours per week, and machine C is available 10 hours per week. If the company profits $33 on each skateboard and $22 on each pair of roller blades, how many of each should be produced to maximize the company's profit?
 
Last edited:
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hey! please help me!
 
S = 4 \gamma + 2 \epsilon
R = 6 \gamma + 6 \epsilon + \kappa

24*7 = 120\gamma + 72 \epsilon + 10 \kappa

S_m = 33
R_m = 22

Hmm, I guess that is all you really asked for. Why is this physics though?
 
Last edited:
exactly, what's physics in it?
 
I tried to make it more physics like by using physics constants, and by leaving out a piece of information needed to piece it all together (a must have in almost all physics problems). Economics turned physics, yes!
 
mindscrape u helped me well but i can't read the 1st reply u put in this post. can u type it so i cud read it better please?

thank u.
 
Hey man, I'm sorry, but there are super strict rules against giving away answers, and you have made it clear that is the only thing you want. I gave the answer in a funky form. I'll give you a further hint that you want to use that Rm and Sm I gave as

M = S*S_m + R*R_m = S*33 + R*22

The M is the maximizer, the money maker. If it makes you feel better, this is not an easy problem, and it made me think.
 

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