PLEASE HELP! Which relationship shows a quadratic variation?
@jim_thompson5910
Do you get it? @jim_thompson5910
yes but i see multiple answers are you sure it doesn't say "which one is NOT a quadratic variation?"
well I see 3 options which do
oh nvm, i'm thinking quadratic regression...oops my bad
you're looking for something of the form y = k*x^2 k is some constant
so what I recommend you do is go through each choice for each choice, plug in each ordered pair and see if you get the same value of k each time. If you do, then you've found your answer
B
Right?
sounds like you're guessing
Nope
B is the only choice that's not even a quadratic...at all it's linear
so B is the last option I would pick
It goes in a correct pattern 3 6 9 12
well choice B is linear, so those points do NOT fall on a parabola and aren't formed from a quadratic
let's focus on choice B plug in the first column y = k*x^2 3 = k*1^2 .. plug in x = 1 and y = 3 3 = k*1 k = 3 ------------------------ plug in the second column y = k*x^2 6 = k*2^2 .. plug in x = 2 and y = 6 6 = k*4 k = 6/4 k = 3/2 ------------------------ notice how k is NOT the same and it has changed
ok
the fact that k has changed when we moved onto another ordered pair suggests that choice B is NOT modeled by quadratic variation
ok
But it doesnt say not modeled
@Hero help plz
@ganeshie8 please help Im confused
Do you get it @ganeshie8
u oly have two more options to check test options A and D one of them is ur answer
D
I tried it
let me show u A :- let's focus on choice A plug in the first column y = k*x^2 2 = k*1^2 .. plug in x = 1 and y = 2 2 = k*1 k = 2 ------------------------ plug in the second column y = k*x^2 5 = k*2^2 .. plug in x = 2 and y = 5 5 = k*4 k = 5/4 ------------------------ notice how k is NOT the same and it has changed
But is it correct?
good :) for D, did u get same k ?
if yes, then D is a quadratic variation if not, its not a quadratic variation :)
medal jim
yes I just did :D
nice :)
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