Respuesta :
The length of one side of the canvas is approximately [tex]10.63 $ in$[/tex].
Because the canvas is a square, both its length and width should be the same. The area of a square is just the measure of a side, squared.
Since the area is given, [tex]113 $ in$^2[/tex], all you need to do is find a number that, when squared, is [tex]113[/tex].
You can find this number by taking the square root of [tex]113[/tex]. This will give you:
[tex] \sqrt{113} \approx 10.6301458 \approx 10.63[/tex]
...which is the approximate length of a side of the canvas.
Because the canvas is a square, both its length and width should be the same. The area of a square is just the measure of a side, squared.
Since the area is given, [tex]113 $ in$^2[/tex], all you need to do is find a number that, when squared, is [tex]113[/tex].
You can find this number by taking the square root of [tex]113[/tex]. This will give you:
[tex] \sqrt{113} \approx 10.6301458 \approx 10.63[/tex]
...which is the approximate length of a side of the canvas.
The length of the side is [tex]$10.63$[/tex] inches.
Length of the side
The area of the square canvas is the square of its side length. The length of the side of the square canvas is [tex]$10.63$[/tex] inches.
The area the square canvas can hold is given as:
Area [tex]$=113 in^{2}$[/tex]
The canvas has a square as its shape, and the area of a square is:
Area [tex]$=L^{2}$[/tex]
Where L represents the length of the shape (i.e. the square canvas)
So, we have:
[tex]$L^{2}=113$[/tex]
Take square roots of both sides
[tex]$L=\sqrt{113}$[/tex]
Take the square root of 113
[tex]$L=10.63$[/tex]
Hence, the length of the side is [tex]$10.63$[/tex] inches.
To learn more about areas :
brainly.com/question/24487155
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