The function M(s) = 225 + 0.65s represents the material cost of manufacturing gardening scissors when s scissors are produced. The function L(s) = 54 + 1.15s represents the labor cost for producing s scissors. Which expression correctly represents the manufacturing cost per scissors?

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wifilethbridge wifilethbridge · Answer 1 · 2019-03-08T02:07:11-05:00

Answer:

\(\frac{279 + 1.8s}{s}\)

Step-by-step explanation:

The material cost of manufacturing gardening scissors when s scissors are produced : \(M(s) = 225 + 0.65s\)

The labor cost for producing s scissors: \(L(s) = 54 + 1.15s\)

So, total cost of producing s scissors = \(M(s)+L(s)\)

= \(225 + 0.65s+54 + 1.15s\)

= \(279 + 1.8s\)

So, total cost for s scissors = \(279 + 1.8s\)

So, manufacturing cost for 1 scissor= \(\frac{279 + 1.8s}{s}\)

Hence the manufacturing cost per scissors is \(\frac{279 + 1.8s}{s}\)

Martebi Martebi · Answer 2 · 2022-07-07T06:22:37-04:00

The expression that correctly represents the manufacturing cost per scissors is \(\frac{279 + 1.8s}{s}\)

Take scissors as : s

Note that the material cost of manufacturing gardening scissors if s scissors are made will be:

M(s) = 225 + 0.65s

The labor cost for makings scissors:

L(s) = 54+ 1.15s

So, total cost of making scissors =

M(s) + L (s)

225 + 0.65s + 54+ 1.15s

279 + 1.8s

Then manufacturing cost for 1 scissor= \(\frac{279 + 1.8s}{s}\)

Therefore, The expression that correctly represents the manufacturing cost per scissors is \(\frac{279 + 1.8s}{s}\)

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