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kodGreya [7K]
3 years ago
8

The cost function for a particular product is given by C(x)=0.0001 x^3−0.015x^2+13.1x+120 dollars, where 0≤x≤60. Find the minimu

m marginal cost of the product, rounded to the nearest cent.
Mathematics
1 answer:
Nady [450]3 years ago
4 0
<span>The cost function for a particular product is given by C(x)=0.0001 x^3−0.015x^2+13.1x+120 dollars, where 0≤x≤60. Find the minimum marginal cost of the product, rounded to the nearest cent, Would be </span>C= 0.0001x^3−0.015x^2+13.1x+120 / X or C<span>=<span><span><span>0.0001<span>x^3</span></span>−<span>0.015<span>x^2</span></span></span>+<span>133.1<span>x

</span></span></span></span>
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Rewrite the following equation in slope-intercept form.
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Answer:

Slope-intercept form is

y = mx + b

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-6y = 18x – 2

Next let's divide both sides by -6.

y = (18 / -6)x - (2 / -6)

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...The last instructions are kind of confusing to me, but I think that is the answer you're after. :)

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If you change the sign of a point’s x-coordinate from positive to negative, how will the location of the point change?
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The plotted point will be reflected across the y-axis.
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4 years ago
use the function g=f+4 to find the value of g when f=1use the function u=10c to find the value of u when c=5how about this one u
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Given function g=f+4

To find the value of g at f=1

substitute f=1 in the given equation

\begin{gathered} g=f+4 \\ g=1+4 \\ g=5 \end{gathered}

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(b).

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substitute the value c=5 in the given equation

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(c).

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substitute the value of n=7 in the given equation

\begin{gathered} u=n-5 \\ u=7-5 \\ u=2 \end{gathered}

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(d).

Given function h=g+13

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substitute the value g=1 in the given equation

\begin{gathered} h=g+13 \\ h=1+13 \\ h=14 \end{gathered}

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(e).

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substitute the value f=4 in the given equation

\begin{gathered} w=14f \\ w=14\times4 \\ w=56 \end{gathered}

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1 year ago
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My Answer: Descends

Hope I helped! :D
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3 years ago
Read 2 more answers
Please help me <br><br>Marking brainliest for smart answer
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Answer:

58%

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