What happens to the graph of f(x)=x^2 if you change the k value to 1?

makes the parent graph move up by one. The lowest point is (0,1). A negative k would make it move down respectively. The formula for these is y = a(x - h)^2 +k. A positive A can stretch or shrink, and a negative will flip it upside down. A -H will translate the graph right and H will move it left. Then K will move the figure up and down.

“if it is a regular hexagon, then it has exactly 6 congruent sides.”

“it is a hexagon” being your hypothesis (p)
“it has exactly 6 congruent sides” being your conclusion (q).

hope this helps :)