PLS HELP!!!! MEDAL AND FAN Suppose that a water fountain produces a stream of water that follows the shape of a parabola. Assigning the origin of a coordinate system to the point where the water stream emerges from the fountain, a measurement shows that the maximum height of the stream occurs at the point (6, 5). Use symmetry to identify a third point and find a quadratic regression equation for the stream of water.
I don't need the answer specifically. Steps on how to solve will work
@YanaSidlinskiy
Hmm.....I'm not that smart to do these type of problems. But, @ganeshie8 Is smart! I recommend him for this type of problem. I'll just sit back and learn from him too:D
thanks
if u don't mind can u answer another ques simple than this.
Regression equations are usually used to predict values of unavailable data. If the data do not closely model a particular type of function, then that type of function is not appropriate to use in statistical regression. The more closely data fit a model, the more _______________ predicted values will be. a. accurate b. quadratic c. scattered d. variable
is it accurate? i was just not sure
Yes. I made a little mistake there. I meant to type accurate but typed in scattered. I'm in the dark right now..Everything goes through my brain lol..
okay. thanks again
:D
I think @mathmate might help. He gave me some good tips on my other questions:D
@Broskishelleh @dumbsearch @lneel @soyunafiera @ziggystardust69
For the first problem, do you visualize a graphical representation as follows: |dw:1404475488851:dw| Can you then figure out by symmetry the coordinates (x1,y1) Do you need help to find the rule of the parabola?
is it (0,5)
but what do i do next?
@mathmate are u there?
Sorry, I was afk.
(0,5) is not correct. Do you know the line of symmetry?
Which point does it pass through?
oh i'm sorry it is (0,6) right?
The line of symmetry passes through the top of the parabola (6,5)
yes
Do you know what is the meaning of (6,5)?
yes the line of symmtry is x=6
*symmetry
Yes, that's good.
So can you now figure out the coordinates of the other leg of the parabola?
my best guess is (6,0) as i look at the x value of the line of symmetry to find the coordinate
|dw:1404476517524:dw| (6,0) turns out to be the bottom of the vertex, and it lies on the line of symmetry. You are looking for the point symmetrical to the origin (0,0). For convenience we will label the parabola OVB O for origin V for vertex B for the base (the other leg) |dw:1404476643595:dw|
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