Answer: what is the actual question
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Answer:
you have 3 more years to go
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Answer:
$ 208
Step-by-step explanation:
This problem can be solved in a very simple way and the hourly earnings of each product are calculated.
That is, its sale value for the time it costs to create it:
For T-shirts: Each one is worth $ 6 but in one you can make two, therefore
$ 12 per hour.
For shorts: Each one is worth 13 and one is made per hour, therefore
$ 13 per hour
Which means that the most productive thing is to sell all shorts.
It can work 16 hours maximum, therefore it can make 16 shorts.
So:
13 * 16 = $ 208
And this would be the maximum value that can be obtained and complies with the restriction of at least 12 products but less than 24 products.
The width and height of the rectangle inscribed in the right triangle have a measure of 3.529 units.
<h3>How to find the dimensions of the rectangle of maximum area by optimization</h3>
In this problem we must use <em>critical</em> values and <em>algebraic</em> methods to determine to determine the dimensions of the rectangle such that the area is a <em>maximum</em>. The equation of the quadrilateral is formed by definition of the area of a rectangle:
A = w · h (1)
Where:
- w - Width of the rectangle.
- h - Height of the rectangle.
And the area of the entire triangle is:
0.5 · (5) · (12) = w · h + 0.5 · w · (12 - h) + 0.5 · (5 - w) · h
30 = w · h + 6 · w - 0.5 · w · h + 2.5 · h - 0.5 · w · h
30 = 6 · w + 2.5 · h
2.5 · h = 30 - 6 · w
h = 12 - 2.4 · w (2)
The quadrilateral of <em>maximum</em> area is always a square, then we must solve for w = h:
w = 12 - 2.4 · w
3.4 · w = 12
w = 3.529
Then, the width and height of the rectangle inscribed in the right triangle have a measure of 3.529 units.
To learn more on optimizations: brainly.com/question/15319802
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Answer:
I have no idea :D
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