Determine the type of boundary line and shading for the graph of the inequality y 2x + 6 Answer Dashed line with shading on the side that includes the origin. Solid line with shading on the side that does not include the origin. Solid line with shading on the side that includes the origin. Dashed line with shading on the side that does not include the origin.
y<=2x+6
first draw the line y=2x+6, then determine by using two coordinates, one from each side of the line as to which side satisfies the inequality. then because it says <=, you shade that side and make sure the shading touches the boundry
dang! didn't read the whole question lol, are those options to the question or you're supposed to answer them by graphing?
no it wants u to u to answer it
u supposed to determind the bouundry
i believe it includes the boundary and should be a solid line
mkayy
i mean includes the origin lol
c?
yeah
would u happen to know how to do this:
Choose the correct description of the graph of the compound inequality x - 3 < -11 or x + 5 >= 14 Answer A number line with an open circle on -8, a closed circle on 9, and shading in between. A number line with an open circle on -8, shading to the left, and a closed circle on 9, shading to the right. A number line with a closed circle on -8, an open circle on 9, and shading in between. A number line with a closed circle on -8, shading to the left, and an open circle on 9, shading to the right.
don't ask questions in questions, ask it as a separate question
by the way hit the good answer button by my name
okay im sorry.. im new
you should give medals (good answer) when someone helps you... :)
oh okay im sorry again. Ugh, have you seen Jim? also do u know the answer t that question (2)
i understand :) just giving you a heads up :) sometimes it pisses the higher level peeps (even myself) when we offer help and not get medals, its not something that must happen but it was put there for a reason ;)
I haven't seen jim :P and please repost that question on the left side where it says ask a question.
Oh okay
Join our real-time social learning platform and learn together with your friends!