Answer:
The length of the diagonal is

Explanation:
In this question, we are concerned with calculating the length of the diagonal of the room.
Mathematically, we need top picture a right-angled triangle where the diagonal is the hypotenuse and the length and width of the rectangle represents the other sides of the triangle
Since it is a right-angled triangle, we shall use Pythagoras' theorem to calculate the length of the diagonal. Let us call this d
Mathematically;

= 441 + 1600
= 2041
d =

d = 45.18 inch which is 45.2 inch to the nearest tenth