
Each of the equations can be solved as shown below:
a. 
 (<em>addition property of equality</em>)
 (<em>addition property of equality</em>)
 (<em>Subtraction property of equality</em>)
 (<em>Subtraction property of equality</em>)
 <em> (Division property of equality)</em>
<em> (Division property of equality)</em>
<em />
b. 
<em>Add like terms </em>
<em /> (<em>Subtraction property of equality</em>)
 (<em>Subtraction property of equality</em>)
 <em> (Subtraction property of equality)</em>
<em> (Subtraction property of equality)</em>
<em /> <em> (Division property of equality)</em>
<em> (Division property of equality)</em>
<em />
c. 

d. 

<em>The value of x in each </em><em>equation</em><em> are:</em>
<em />
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Option A is correct as if we solve the equation We will find that the above equation can be compared to the standard quadratic equation i.e ax^2+bx+c=0
        
             
        
        
        
A. A= ray and r=2 
That’s the answer
        
             
        
        
        
Answer:
Revolutions=37079108.61 rev
Step-by-step explanation:
First if all we have to make the units same to calculate the revolutions
Since distance gis gien in km and radius is given in m we will covert distance to m first.
Distance =S=65000km
Distance=S=65000km*1000m/km
Distance = S= 65000000m
Formula:
S=rθ
where
S is the distance
r is the radius
θ is the revolution in radian 
θ=S/r
θ=65000000/0.279
θ=232974910.4 rad
Revolutions=θ/2π
Revolutions=232974910.4/2π
Revolutions=37079108.61 rev
 
        
             
        
        
        
Answer:
Option C
Step-by-step explanation:
We can easily see the solution by realizing that the quadratic function 
y = x^2 + 2 has a discontinuity at x =1 (white dot at the graph)
So, the solution must have 
y = x^2 + 2  , x < 1
And the only option in which this applies is Option C.