MEDAL Melinda has shown that a function, f(x), increases by 4 for every unit in the domain. What does this prove? The function f(x) is an arithmetic sequence. The function f(x) is a geometric sequence. The function f(x) is not a sequence. This does not prove anything.
@Loser66
@e.mccormick I really not know. I am sorry.
because to me, this does not prove anything. but it sounds not good at all
its okay @Loser66, can you help me in one last one i'm pretty sure you' ll know this one
it is a arithmetic sequence because for example when x increases 1 to 2 y's values lets increase from 2 to 6
and then when x goes from 2 to 3 y goes from 6 to 10
if u draw the graph it has a consant slope
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like this
so what would the answer be
@kagıtucak a function is not a sequence, they work on the same way but they are not the same. A function has a graph is a curve or a line A sequence has a graph is a set of dots
a sequence does not have a graph
By definition, we don't know on what way the sequence works, therefore, we consider the similar form in function to consider the way it works.
its aritmetiv ı am sure of it y' values increases like this 2 6 10 14 18........
so, you can't conclude that it's a sequence or a function, And it is totally wrong when you say the function is..... a sequence.
answer ? is .....
@realmadridCR7 I stated out my opinion above. It's up to you to take it or not. "this does not prove anything"
what was your opinion
it is the first one ı am sure of it
if u draw the you can see that it will increase linearly from - infinite to + infinte
It would depend on what units are in the domain. You don't know that, which is why I agree with Loser66. You simply do not have enough information to say it is limited to a sequence.
Match the sequence (term) with the correct type of sequence (definition). Match Term Definition 128, 32, 8, 2, ... A) Geometric, common ratio is 0.25 1, 3, 9, 27, ... B) Arithmetic, common difference is 5 5, 10, 15, 20, ... C) Geometric, common ratio is 3 20, 17, 14, 11, ... D) Arithmetic, common difference is -3
@e.mccormick
Well, do you see either a common difference or ratio on those? Do you understand how to find those?
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