The length of a wrestling mat with an area of 1444 square feet could be approximately 38 feet, if assuming the mat to be a square. However, without more specific information, the exact dimensions could vary while maintaining the same area.
Without additional information, we can't determine the exact length of the wrestling mat. However, if we assume the mat is a perfect square, where the length and width are equal, then we can find the side length by taking the square root of the area.
To find the square root, you can use a calculator and input 1444. You'll find that the square root of 1444 is approximately 38 feet. This would be the length of each side if the wrestling mat is a square.
Keep in mind that this is an approximation. The actual wrestling mat could have different dimensions but still have an area of 1444 square feet. For instance, it could be rectangular rather than square.
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*please answer asap*
Answer:
w(16) = 27
Step-by-step explanation:
w(16) = I 16-24 I + 19
w(16) = I -8 I + 19
The straight brackets (forgot their proper names lol) turns any number into a positive version
w(16) = 8 + 19
w(16) = 27
Answer:
75
Step-by-step explanation:
V=S/T(the formula)
V= 375/5
V=75
Answer:
A= 57° , a= 7.79 and c = 14.30
Step-by-step explanation:
In a given right triangle,
We have, b =12 ,B =33° and C =90°
We can find Angle A.
Angle sum property of triangle:
i.e A + B + C = 180°
A + 33° + 90° = 180°
A = 57°
Next, by using trigonometry
tanB = Perpendicular /Base = a /b
Here B =33° , a = ? , b = 12
So, tan 33° = a/12
0.6494 = a/12
a = 7.79
So we got a and b. By using Pythagoras theorem we determine c.
c^2 = a^2 + b^2
c^2 = 7.79^2 + 12^2
c = √(2046841) = 14.30
B is equivalent to 270.
The calculation of per cent i.e., per 100 is known as percentage.
Here, 300% of 0.18 is equivalent to 20% of b
or, 300%*0.18=20%*b
or,54=b/5
or, b=270
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Answer:
2.7
Step-by-step explanation:
3*0.18=0.54
0.54/0.2=2.7
Let x be the blank number
x 1/2= 422/2
Cross multiply
x(1)*(2) = 422*2
2x = 844
Divide both sides by 2
2x/2 = 844/2
x = 422
I hope that's help !