Keywords:
<em>Quadratic equation, vertex shape, parabola
</em>
For this case we have to rewrite the given quadratic equation, in the form of vertex, for this, we must take into account that a quadratic equation of the form 
, can be rewritten in the form of vertex as: 
Vertice is the lowest or highest point of the parabola. The vertex is given by: 
. So, let: 
, to find the equation in the form of vertex, we follow the steps below:
Step 1:
We take the common factor to the first two terms of the equation:
Step 2:
We work square:
We divide the coefficient of the term 
by 2 and its result is squared, that is:
So, we have:
Step 3:
We simplify:
Step 4:
We factor:
Thus, 
Answer:
The equation in the form of vertex is: , and the vertex is 
The answer is “95”
All you have to do to figure this out is Take both numbers and divide them
Ex.) 855/9 = 95
2(3d+3)
multiply the bracket by 2
(2)(3d)=6d
(2)(3)=6
answer:
6d+6
Answer:
y = mx + c
Step-by-step explanation:
m = gradient
c = y-intercept
