Can someone explain this to me, but in a easy way where I can understand it?
since all of the x's are consecutive we are looking for where the second differences is constant for example say we have the sequence 3,4,7,12,19,.... the first differences would be 1,3,5,7,... the second differences would be 2,2,2,.... notice the second differences is constantly the same number so this is a quadratic sequence
again all of your x's are in consecutive order... so we only have to worry with y values determine the second differences for each of the following sequences: 1,4,9,16,... 3,6,9,12,.... 3,12,27,48,... 2,5,10,17,....
can you do that?
@Ms-Brains I think you're only expected to look at the graph and see if it resembles a quadratic one
I plotted those fellows, and though all are quadratic candiates, A looks almost like a linear, D looks like exponential, and B and C look like quadratics so...give them a plot on the cartesian grid, and make your mind
candidates even =(
if you do proceed my way the second differences can't be 0 but any other number is fine...
The correct answer is C. It seems to be the one that makes most sense, right @myininaya @jdoe0001
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