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yatish
15.12.2019 •
Mathematics
Hexagonal tiles of side 20 cm are used to tile a room which measures 6.25 m by 4.85 m. assuming we complete the edges by cutting up tiles, how many tiles are needed?
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Ответ:
292 tiles
Step-by-step explanation:
To find the number of tiles needed , we need to know the area of the hexagonal tiles and also the area of the room.
Area of hexagon
The area of hexagon is given as :
Area =![\frac{3\sqrt{3}}{2}](/tpl/images/0419/5961/b351c.png)
![a^{2}](/tpl/images/0419/5961/4594d.png)
Where a is the length of side.
Therefore:
A =![\frac{3\sqrt{3}}{2}](/tpl/images/0419/5961/b351c.png)
![20^{2}](/tpl/images/0419/5961/e0fc7.png)
A =
X 400
A = (400 x 3 x
) / 2
A =![\frac{2078.460969}{2}](/tpl/images/0419/5961/447af.png)
A = 1039.23![cm^{2}](/tpl/images/0419/5961/82289.png)
Also to find the area of the room , we must first convert from m to cm
6.25 m = 6.25 x 100 cm
6.25m = 625 cm
4.85m = 485cm
Therefore: Area of the room = length x breadth
Area = 625 x 485
Area = 303125![cm^{2}](/tpl/images/0419/5961/82289.png)
Therefore , the number of tiles needed = area of the room / area of hexagon
Number of tiles = 303125/ 1039.23
N = 291.6823032
Therefore , the number of tiles needed ≈ 292
Ответ:
-3
Step-by-step explanation:
I assume the graph is the one attached.
Comparing the points on each curve, f(x) is translated down 3 units and right 5 units to get g(x). Therefore, the equation of g(x) is:
g(x) = (⅓)ˣ⁻⁵ − 3
So k = -3.