Ask
your own question, for FREE!
Mathematics
5 Online
Jack wants to find the solution to a system of equations using y = x + 3 and y = x^2 + 6x - 21. Betty says that Jack can solve x^2 + 5x - 24 = 0 to find the x-coordinates of the solutions of the system. Explain and demonstrate why Betty is correct.
Still Need Help?
Join the QuestionCove community and study together with friends!
A solution to that system of equations will be a point \((x,y)\) where both equations are true. If they are true at the same point, then \(x\) in one equation equals \(x\) in the other equation, and similarly \(y\) in one equation equals \(y\) in the other. That means we can say \[y = y\]\[x+3 = x^2+6x-21\] What do you get when you collect all of the like terms in that equation?
-5x= x^2 - 24?
Can't find your answer?
Make a FREE account and ask your own questions, OR help others and earn volunteer hours!
Join our real-time social learning platform and learn together with your friends!
Join our real-time social learning platform and learn together with your friends!
Latest Questions
Bounty:
first poem in a min- (tittle)? one moment i'm fine I smile till my face burns I laugh till I cant breath Then I cry I wonder where I went wrong I listen to
Twaylor:
3d printing a glider (for 150 pound 5'8 person - prolly should make it for up to
cullenn:
pitter patter sound of rain gently tapping my window tonight. calming, soothing, right? not for me.
Arriyanalol:
DON'T BUY TICKETS TO SEAWORLD i watched a documentary on seaworld and its sad wha
natalieee:
who else wants a job in biology? I love biomedical science and want to work with
Twaylor:
Time flies doesn't it? I tried to not be the second squeaky wheel of the household and ended up hurting myself and others severely.
clllaaaaaire:
any tips? the quality isn't the best because I am using this site on my computer
15 hours ago
5 Replies
1 Medal
1 day ago
5 Replies
0 Medals
2 days ago
2 Replies
0 Medals
1 week ago
2 Replies
1 Medal
2 weeks ago
9 Replies
0 Medals
3 weeks ago
12 Replies
2 Medals
1 month ago
2 Replies
0 Medals