Identify the graph of a quadratic equation with no real solution
If there is NO real solution, then the graph can NEVER touch the x-axis.
Because where it DOES touch the x-axis, is where there will be a real solution or solutions.
Oh
You can now pick the correct choice. No need to list them.
Good Afternoon.
Loll Good afternoon as well
Okay I'm still confused but i dont think either of them is a real solution
The 3 graphs you showed, all touched the x-axis in at least one place. So those quadratics can have real solution(s).
Thats what i'm thinking I think that the last one i didnt show is not a real solution
If you graph, for example, y = x^2 + 1, the graph never touches the x-axis. Therefore, if you solve x^2 + 1 = 0, there will be no real solutions.
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Oh ok one second because isnt the third one touching the x
See...I showed you x^2 + 1...it never touches the x-axis.
Yes, the 3rd one touches...so it will have a real solution.
Your original question..which will NOT have a real solution?
Makes sense?
Yes but could i show you the fourth graph because it looks like that one is touching too
Sure.. Show the 4th graph.
The 4th graph NEVER touches the x-axis!
It can touch the y-axis. We are only concerned about touching the X-AXIS!
Oh it doesn't? I thought it did sorry I am the worst at graphing
The x-axis is the horizontal line.
Oh i see
so the correct choice is the 4th graph.
Ok ty
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