Determine the solution to the system of equations graphed below and explain your reasoning in complete sentences.
Could you show a screenshot please?
yes give me a second @ukulelegirl
Click on the link.
i clicked on the link but im not sure as to what im supposed to write in my answer box.. I assume that I put both equations into desmos but what action should i take afterwards.
both the graphs cut at (0,1) the solution is the point which lies on both the functions. Hence the solution is x=? y=?
so i would type "since both graphs cut at (0,1) the answer is x=y:? @surjithayer
They went offline
oh okay thanks for letting me know
I'm getting someone else.
okay much appreciated
Wait wait I think I get it now.
Okay I understand what they were talking about
Okay I'm listening
So they said look where the point lies on both of the functions
I'm looking at the graph and it would only make sense for the intersection of 2 lines at one point
the intersection would be (0,2) correct?
correct the solution is (0,2)
Thanks! I appreciate the help.
g(x)=3x+2 notice that g(x)=y our solution is a point (x,y) so lets apply that we have the point (0,2) y=g(x) y=2 and x=0 2=3(0)+2 So 2=2 the point is a solution apply that for the other equation
correction they both cut at (0,2) so the solution is x=0,y=2
yes you are correct. it cuts at (0,2)
g(x)=3x+2 let g(x)=y y=3x+2 ...(1) f(x)=|x-1|+1 let f(x)=y y=|x-1|+1 \[y=\pm (x-1)+1\] if x>1 either y=x-1+1=x x=3x+2 2x=-2 x=-1 rejected as x>1 or x<1 x-1<0 y=-(x-1)+1=-x+2 -x+2=3x+2 4x=0 x=0/4=0 y=3(0)+2=2 Hence solution is (0,2)
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