I think the The answer 1/1 or1/2! If it is not correct then ask some one else
        
                    
             
        
        
        
Answer:
Hello! After reading your question I have deduced that the correct answer is 288² cm.
Step-by-step explanation:
The way I came to this conclusion was as follows:
Firstly:
If said rectangle is two squares put side by side (adjacent), then a valid assumption is that both squares are the same size. 
This is because all four sides of a square have to be equal. 
Thus if the two squares are joined together on one side, then all the other sides of both the squares will be the same length. 
Thus both of the squares are going to be the same size, so they will have the same area. 
Secondly:
If the area of one square is 144² cm then the area of the other square should also be 144² cm. 
Thus if you combine the areas of both the squares, that make up the rectangle, you are left with the area of the rectangle being 288² cm.
I hope this helped!
 
        
             
        
        
        
Hello!
Since we are given that the speed of sound in the air travels about 343 meters per second, we can multiply 343 meters per second by 5, and then we convert the meters to kilometers.
343 · 5 = 1715 meters per 5 seconds.
1000 meters are equal to 1 kilometer. So, we can divide 1715 by 1000 to convert meters to kilometers.
1715 / 1000 = 1.715
Therefore, the speed of sound in air is about 1.715 kilometers per 5 seconds. 
 
        
                    
             
        
        
        
Hey, here's a pic of it ! hope this helps ! 
p.s., photomath is a good app for algebraic answers with work, you should check it out (:
 
        
        
        
Answer:
The degrees of freedom for this sample are 27.
The sample size to get a margin of error equal or less than 0.3656 is n=4450.
Step-by-step explanation:
The degrees of freedom for calculating the value of t are:

With 27 degrees of freedom and 95% confidence level, from a table we can get that the t-value is t=2.052.
The sample size to get a margin of error equal or less than 0.3656 can be calculated as:
