On solving the question, we got that - The dimensions of the rug should be 18 feet and 24 feet
<h3>What is area of rectangle?</h3>
By multiplying the rectangle's length by its breadth, we may get its area.
Equiangular quadrilaterals, like rectangles, are known in this way. This is so because a rectangle is a four-sided quadrilateral shape with parallel sides that are equal to one another and four corners with 90o angles. Rectangles are sometimes known as equiangular quadrilaterals since all of its angles are 90 degrees.
the parameters provided;
The room is 20 feet by 26 feet in size.
432 feet2 is the largest area rug she can afford.
If the floor will be a uniform stripe around the rug, then each dimension should have its uniform extra length of floor = (y).

here, a= 1, b= -46, c =88


Therefore, Length = 20-2 = 18 ft
and width = 26-2 = 24ft
To know more about rectangle visit:
brainly.com/question/15019502
#SPJ4
Answer:
-1/5
Step-by-step explanation:
42x=7[x-1]
42x=7x-7
42x-7x=-7
35x=-7
x=-1/5
Answer:
thats 3
Step-by-step explanation:
d:
3O=12/3 Divide both sides by 3.
/3
O=4
<span>
♢+2=5(4)
</span><span>♢+2=20
</span> -2 -2 Subtract 2
<span> ♢=18
</span>
2(4)+18=2∆
8+18=2∆
26=2∆
/2 /2 Divide by 2
∆=13
Answer:
f(x) =
-2
-1
-2
-3
On Edgenuity 2020
Step-by-step explanation:
Got it correct on Edgenuity :)
Or if you would like the longer explanation;
The graph given explained:
On a coordinate plane, a function has four connecting lines. The first line goes from (0, 0) to (2,2), the second line goes from (2, 2) to (3, 1), the third line goes from (3, 1) to (5, 3), and the fourth line is horizontal to the x-axis at 3.
After finding the matching points on the graph using the coordinates on the x axis (on the line), you should get 2, 1, 2, and 3. Then use the odd function which is
f(-x) = -f(x) and insert those numbers in -f(x)
which leads you to the answer above which is
f(x) =
-2
-1
-2
-3
Hopefully this helped !
Sorry I couldn't explain it any better but I did it in a way that I was able to understand how I got my answer ! :)