An inequality that describes the widths (w) that will yield a fenced-in area of at least 50 square feet is .
- Let the length of the rectangle be L.
- Let the width of the rectangle be W.
<u>Given the following data:</u>
- Length of rectangle = 10 feet.
- Area of rectangle ≥ 50 square feet.
To write an inequality that describes the widths (w) that will yield a fenced-in area of at least 50 square feet:
<h3>How to calculate the area of a rectangle.</h3>
Mathematically, the area of a rectangle is given by the formula;
<u>Where:</u>
- A is the area of a rectangle.
- L is the length of a rectangle.
- W is the width of a rectangle.
Substituting the given parameters into the formula, we have;
<u>Note:</u> The width would start from 5 on the number line with the arrow pointing rightward.
Read more on area of a rectangle here: brainly.com/question/25292087
Answer:
30.5 ft squared
Step-by-step explanation:
First, find the area and shape. If it is a square then you want to divide by four since all sides are equal. So divide 122 by 4 and you get the answer.
<h2><u><em>
If you need more help or explanation, follow up in the comments below. :P</em></u></h2>
The region enclosed by the given curves are integrated with respect to x and the area is 4.2724 square units.
In this question,
The curves are y = 2/x, y = 2/x^2, x = 4
The diagram below shows the region enclosed by the given curves.
From the diagram, the limit of x is from 1 to 4.
The given curves are integrated with respect to x and the area is calculated as
⇒
⇒
⇒
⇒
⇒ A = 2[(1.3862-0.25) - (0-1)]
⇒ A = 2[1.1362 + 1]
⇒ A = 2[2.1362]
⇒ A = 4.2724 square units.
Hence we can conclude that the region enclosed by the given curves are integrated with respect to x and the area is 4.2724 square units.
Learn more about region enclosed by the curves here
brainly.com/question/28166201
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Answer:
11 19/30
Step-by-step explanation:
Given 6⅓ + 5 3/10
Convert to improper fraction
= 19/3 + 53/10
Find the LCM
= 19(10)+3(53)/30
= (190+159)/30
= 349/30
= 11 19/30
Hence the sum of the fractions is 11 19/30