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DaniilM [7]
3 years ago
15

Design a closed rectangular box of width w, length l, and height h. The sides of the box cost 1 cent/cm2 and the top and bottom

cost 2 cent/cm2 . (a) Write an equation for cost (in cents) in terms of w, l, and h. Use lower case letters.
Mathematics
1 answer:
Alex787 [66]3 years ago
3 0

Answer:

Equation for cost (in cents) in terms of w, l, and h is 2h(w + l) + 4l*w

Step-by-step explanation:

We are given

A rectangular box with dimensions

Width = w

Length =  l

Height = h

This needs to be visualized in 3D

First type of Sides of the box is made using the width and height

second type is made using length and height

Area of the 1st two sides = 2*w*h

Area of the 2nd type of sides = 2*l*h

Area of the top and bottom  = 2*l*w

Cost for sides = 1cent/cm^2

Cost of the sides calculated = cost* Area=  1*(2*w*h+2*l*h)

                                                                   = 2h(w + l)

similarly

cost of top and bottom = 2*2*l*w = 4*l*w

Total Cost = 2h(w + l) + 4l*w

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3 years ago
A sports team played 100 games last season. Did this team win at least half of the games it played last season? (1) The team won
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Answer:

Insufficient data.

Step-by-step explanation:

Given,

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Thus, the data is insufficient.

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3 years ago
NEED HELP PLEASEE!!!
BartSMP [9]

\text{Hello! :)}

\large\boxed{\frac{84}{15}in^{2}}

\text{Area of a rectangle: A  = l * w }\\\\w = 4\frac{1}{5}, \text{ and }  l = \frac{4}{3} \\\\\text{Rewrite the mixed number into an improper fraction to make it easier to solve:}\\\\4\frac{1}{5}  = \frac{21}{5}\\ \\\text{Multiply the two fractions:}\\\\\frac{21}{5}*\frac{4}{3} = \frac{21*4}{5*3} =  \frac{84}{15}in^{2}

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I gave the answer earlier, but here is the solution again, along with a graph proving it is correct.

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