Y=2/3(x-5)^2
y=1/2(x-5)^2
y=3/4(x-5)^2
y=-4(x-5)^2
for the quadratic equations, show there which statement is true?
a.) the graph open upward
b.) the graph open downward
c.) the graph is symmetric about the y-axis
d.) the graphs are symmetric about the line x=5

it needs to be turned in today

  see below

Step-by-step explanation:

The graph opens upward if the sign of the squared term is positive. If that sign is negative, the graph opens downward. The first three equations open upward; the last opens downward.

The line of symmetry is the value of x that makes the squared term zero. Here, that is x=5 for all equations.

y=2/3(x-5)^2:  A, D

y=1/2(x-5)^2:  A, D

y=3/4(x-5)^2:  A, D

y=-4(x-5)^2:  B, D