The answer is only I and II
        
             
        
        
        
For C at 7pm they sold most and at 6 am they sold less
        
                    
             
        
        
        
Triangle ABE is isosceles  / Given
AB congruent to AE     / Def isosceles
angle ABE congruent to angle AEB   / Property of isosceles triangles
angle ABD congruent to angle AEC   / Subst different name for same angles
BD congruent to EC     / Given
triange ABD congruent to triange AEC    / Side Angle Side
 
        
             
        
        
        
You can make an equation with this information using a variable for the number of days and solve for that variable. Here we can use d to represent days.
Ryan can build 4 desks in a day, so you could express his production as 4d.
Larry can build 4 desks in 2 days, so you could say he makes 2 desks in 1 day, expressed as 2d.
If Larry starts work one day before Ryan, he's made an extra 2 desks. To get 32 desks, you need to add together those 2 desks Larry made, however many desks Larry can make, and however many desks Ryan can make:
2 + 4d + 2d = 32.
Then just simplify and solve:
6d = 30
d = 5.
It'll take 5 days for them to make 32 desks. Hope this helps! Please rate this answer as brainliest if you liked it!! thank you!!!
        
             
        
        
        
Answer:
x³ - (√2)x² + 49x - 49√2
Step-by-step explanation:
If one root is -7i, another root must be 7i.  You can't just have one root with i.  The other roos is √2, so there are 3 roots.  
x = -7i       is one root,
    (x + 7i) = 0    is the factor
x = 7i       is one root
   (x - 7i) = 0     is the factor
x = √2      is one root
     (x - √2) = 0   is the factor
So the factors are...
(x + 7i)(x - 7i)(x - √2) = 0
Multiply these out to find the polynomial...
(x + 7i)(x - 7i) =  x² + 7i - 7i - 49i²
Which simplifies to 
   x² - 49i²        since i² = -1 , we have
     x² - 49(-1)  
  
       x² + 49
Now we have...
(x² + 49)(x - √2) = 0
Now foil this out...
  x²(x) - x²(-√2) + 49(x) + 49(-√2) = 0
 
      x³ + (√2)x² + 49x - 49√2