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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Answer:
see explanation
Step-by-step explanation:
The diagonals of a parallelogram bisect each other.
Thus CO = OA = a
(a)
CA = CO + OA = a + a = 2a
(b)
AB = AO + OB = - a + b = b - a
(c)
BC = BO + OC = - b - a
Answer:
(a) CA=CO+OA=a+a=2a
(b) AB=AO+OB=-a+b=b-a
(c) BC=BO+OC=-b-a
Step-by-step explanation:
a) CA=CO+OA=a+a=2a
(b) AB=AO+OB=-a+b=b-a
(c) BC=BO+OC=-b-a
Answer: The volume of Prism A is 74 cubic feet, volume of Prism B is 222 cubic feet and the volume of Prism C is 222 cubic feet.
Step-by-step explanation: Given that three rectangular prisms have a combined volume of 518 cubic feet. Prism A has one-third the volume of Prism B and Prisms B and C have equal volume.
We are to find the volume of each of the three prisms.
Let, a, b and c represent the volumes of Prism A, Prism B and Prism C respectively.
The, according to the given information, we have
Substituting the values of a and c from equations (ii) and (iii) in equation (i), we get
From equation (iii), we get
and from equation (ii), we get
Thus, the volume of Prism A is 74 cubic feet, volume of Prism B is 222 cubic feet and the volume of Prism C is 222 cubic feet.
Given:
Three rectangular prisms have a combined volume of 518 cubic feet.
Question:
What is the volume of each prism?
The Process:
Prism A has the volume of Prism B. From the denominator 3, let us draw a diagram representing the volume of Prisms B and C, then Prism A. Remember, both prisms have the same volume.
or 1 of 3 units.
From all the diagrams above, it appears that the total units are 3 + 3 + 1 = 7 units.
Three rectangular prisms have a combined volume of 518 cubic feet. Therefore, we can calculate the volume of one unit diagram.
Then
Hence,
And now, let us calculate the volume of each prism.
The volume of Prism A:
The volume of Prism B:
The volume of Prism C:
Keywords: three rectangular prisms, have, a combined volume, 518 cubic feet, Prism A, has one-third, the volume, Prism B, C, equal, what, each prism, units, diagram
Answer:
7) 40
8) 23
9) 63
Step-by-step explanation:
180 degrees in a triangle. Add the 2 degrees they give you, and then subtract that from 180 to find the missing angle.
82 + 58 = 140 180 - 140 = 40
115 + 42 = 157 180 - 157 = 23
27 + 90 = 117 180 - 117 = 63
Hope this helps.
Answer:
7=40, 8=23, and 9=63
Step-by-step explanation:
The key info to solve is that in a triangle there are 180 degrees
7) we add 82 and 58 and then subtract the total from 180 to find x
=82 + 58 = 140, and 180 - 140 = 40, so 40=x
We do the same for the rest
115 + 42 = 157, and 180 - 157 = 23, so 23=x
Wait whats that square in the triangle? It represents 90 degrees, a right angle!
so, 27 + 90(right angle) = 117, and 180 - 117 = 63, so 63=x