Answer:
a) The estimates for the solutions of  are
 are  and
 and  .
.
b) The estimates for the solutions of  are
 are  and
 and  
 
Step-by-step explanation:
From image we get a graphical representation of the second-order polynomial  , where
, where  is related to the horizontal axis of the Cartesian plane, whereas
 is related to the horizontal axis of the Cartesian plane, whereas  is related to the vertical axis of this plane. Now we proceed to estimate the solutions for each case:
 is related to the vertical axis of this plane. Now we proceed to estimate the solutions for each case:
a) 
There are two approximate solutions according to the graph, which are marked by red circles in the image attached below:
 ,
,  
 
b) 
There are two approximate solutions according to the graph, which are marked by red circles in the image attached below:
 ,
,  
 
 
        
             
        
        
        
Answer:
i'm pretty sure its D
Step-by-step explanation:
if you make a graph yourself you'll see all the rel;relationship match except for d 
 
        
             
        
        
        
The answer is 2 = p
Explanation: Here the goal is to get the variable "p" by itself, so first your have to distribute 2 to (p-12) which gives you -10p = 2p-24. Then you add 10p on both sides so that the variable is on one side. Then you add 24 to both sides. After that you divide 12 from both sides, giving you 2 = P
-10P = 2(p-12)
-10p = 2p-24
+10p +10p
0 = 12p-24
+24 +24
24 = 12p
24÷12 = 12p÷12
2 = p
        
             
        
        
        
15; it represents the one-time sign-up fee
The y-intercept can be found either on the graph where the line intercepts the y-axis, or b in the equation y=mx+b.
It represents the fee because it will be charged even if the number of months (x) is zero. 10 is the monthly fee because it is multiplied by x, the number of months.
        
                    
             
        
        
        
Hi!
The graph shows an A) Maximum
A Maximum value appears in a graph when all other values of the polynomial are smaller in value i.e. are under it in an X-Y plot. This is expressed mathematically as:
There is a maximum if for a given x*: f(x*) ≥ f(x) for all x. 
In the graph, you can clearly see that there is a value that is higher than all the others, so this value is a Maximum.