Respuesta :
					                   y = a(x-h)2+k. (h,k) is the equation for the parabola
Plug the values in with the variables
You will get your right answer
					                
					                
					             Plug the values in with the variables
You will get your right answer
					                   The function of a parabola is y= ax² + b x c
If x' = -2 & x" = - 4 are the x intercepts then x= - 2 & x"= - 4 are the roots of this quadratic equation, we also know that this equation can be written as:
x² - Sx +P, where S= x' + x" (sum) & P = x' . x" (product), also we know (given) that x' = -2 & x" = - 4, hence, plug fpr S & P
x² - (-6) x + 8
===.> Y= X²+6X+8
& ITS AXIS OF SYMMETRY (-b/2a) ===> x= -3.
a is positive so it passes by a minimum (open up) Minimum (-3,-1)
					                
					             If x' = -2 & x" = - 4 are the x intercepts then x= - 2 & x"= - 4 are the roots of this quadratic equation, we also know that this equation can be written as:
x² - Sx +P, where S= x' + x" (sum) & P = x' . x" (product), also we know (given) that x' = -2 & x" = - 4, hence, plug fpr S & P
x² - (-6) x + 8
===.> Y= X²+6X+8
& ITS AXIS OF SYMMETRY (-b/2a) ===> x= -3.
a is positive so it passes by a minimum (open up) Minimum (-3,-1)
 
					                  