The translation to an equation of the mathematical statement given as The area A of a square is the length of a side L squared is A = L^2
<h3>How to translate the statement to an equation?</h3>
The mathematical statement is given as:
The area A of a square is the length of a side L squared
The above expression can be rewritten as:
The area A of a square = the length of a side L squared
Squared is represented as ^2
So, we have:
The area A of a square = the length of a side L^2
The above expression can be rewritten as:
The area A of a square = L^2
Lastly, the above expression can be rewritten as:
A = L^2
Hence, the translation to an equation of the mathematical statement given as The area A of a square is the length of a side L squared is A = L^2
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Answer:
Hello!
Say that this 8 (orver there>) reprosents see level 8
If i am 17 spaces below the 8 i am down here.
(the 2 is 17 spaces bellow)
2
If there where a 3 that was 40 spaces bellow see level it would be much further than the 2
Two expressions are equivalent if the two expressions equal one another. For example (2+2)=(3+1). If you solve both sides, you get 4. 4=4 which means the equations are equivalent.
Answer:
a = 4
b = 2√3
Step-by-step explanation:
Here, we want to get the missing side lengths
We start by looking at the values that we are given
from the question, a faces the right-angle and is called the hypotenuse; it is also the longest side
b faces the angle given and is also called the opposite
Lastly, the side marked 2 is the adjacent side
Now, the triangle given is called a 30-60-90 triangle
In a 30-60-90 triangle, the ratio of the sides are given as
1: √3:2
Thus, we have 1 as the adjacent
The opposite would be √3 * 2 = 2 √3 = b
Lastly , a = 2 * 2 = 4
Answer:
20. hours
Step-by-step explanation: