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GuDViN [60]
3 years ago
15

Caroline owns a shoe boutique. Her shop’s fixed costs for one week are $350, and the variable costs are $7 per shoe. Write the a

verage cost per shoe, C, as a function of the number of shoes sold in one week, s.
Mathematics
2 answers:
iren [92.7K]3 years ago
7 0
C(s) = 350 + 7s.

The fixed costs, 350, are added to the variable costs per shoe; $7 per shoe is written as 7s.
My name is Ann [436]3 years ago
7 0

Given that fixed cost for one week = $350

Given that variable cost for one 1 shoe = $7

We have to use letter "s" for number of shoes.

Then cost of "s" shoes will be product of number of shoes and the cost of 1 shoes which is given by "7s"

fixed cost also adds to the actual cost so the total cost is = 7s+350


Now we have to find the average cost per shoe.

To find the average, we just need to divide the total cost by the number of shoes sold


Hence final answer will be:

Average cost per shoe C=\frac{7s+350}{s}

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Step-by-step explanation:

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Given that y = 18 + 3x²<br> i) express x in terms of y
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\sqrt{-6 + \frac{y}{3}} = x

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- 18 - 18

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Read 2 more answers
CALCULUS: For the function whose values are given in the table below, the integral from 0 to 6 of f(x)dx is approximated by a Re
ladessa [460]

The table gives values of <em>f(x)</em> at various <em>x</em> in the interval [0, 6], and you have to use them to approximate the definite integral,

∫₀⁶ <em>f(x)</em> d<em>x</em>

with a left-endpoint sum using 3 intervals of width 2. This means you have to

• split up [0, 6] into 3 subintervals of equal length, namely [0, 2], [2, 4], and [4, 6]

• take the left endpoints of these intervals and the values of <em>f(x)</em> these endpoints, so <em>x</em> ∈ {0, 2, 4} and <em>f(x)</em> ∈ {0, 0.48, 0.84}

• approximate the area under <em>f(x)</em> on [0, 6] with the sum of the areas of rectangles with dimensions 2 × <em>f(x)</em> (that is, width = 2 and height = <em>f(x)</em> for each rectangle)

So the Riemann sum is

∫₀⁶ <em>f(x)</em> d<em>x </em>≈ 2 ∑ <em>f(x)</em>

for <em>x</em> ∈ {0, 2, 4}, which is about

∫₀⁶ <em>f(x)</em> d<em>x </em>≈ 2 (0 + 0.48 + 0.84) = 2.64

making the answer A.

7 0
3 years ago
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