A furniture shop refinishes chairs. Employees use one of two methods to refinish each chair. method one takes 0.5 hours and the material costs $10. method two takes 1.5 hours and the material costs $5. next week they plan to spend 53 hours in labor and $560 dollars in material for refurnishing chairs. How many chairs should they plan to refinish with each method?
Let x = number of chairs using method 1 Let y = number of chairs using method 2 Then: 53 = 0.5x + 1.5y 560 = 10x + 5y I assume that you know how to solve this system of equations for x and y. You should end up with making 46 chairs using method 1 and 20 chairs using method 2...for a total of 66 chairs.
okay method uno: Our factors are .5 hours $10 = 53 hours and 560 dollars so .5 ÷ 53= ? and $560 ÷ $10= ? method dos: Our factors are: 1.5 hours $5 = 53 hours and $560 so 1.5 ÷ 53 = ? and $560 ÷ $5 =?
@rebeccaskell94: based on his previous question, the questions are really asking what number of chairs should be made using each method to make the most number of chairs.
How many chairs should they plan to refinish with each method?<--- oh yeah that xD oops
Shane Wins..You Redeemed yourself. Thanks Alot
No problem...I did the same thing rebecca did the first time...the question should be worded slightly better :)
Agreed lol
Blame Algebra lab.. yall have a good night. thanks again
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