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I wonder what the pattern is for the 3rd one

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none of the x’s repeat on any of the patterns

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I wonder why dose the 1 and 2 go up but table 3 goes up and down drastically.

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I wonder how the third table would be put into a mathematical equation.

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The x's don't repeat but the Y's do.

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what the rate of change is for the 3rd pattern

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they're all linear because none of the x's repeat

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The first 2 tables steadily increase and the last one increases and decreases

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the 1st and 3rd tables are linear and the 2nd table is exponential?

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I notice that all tables are different with different slopes. The left table is linear, the middle is exponential, and the right is a table with random y-values.

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why do the first 2 patterns have a constant rate of change and the last one doesn’t?

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I wonder if one of them has a rate of change in their slopes. Mostly because one of them has to be linear. slope formula: y2 - y1/x2 - x1

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none of the x's rep

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what do they go up/ down by

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I wonder how to use the rate of chance to find out what the numbers value would be at 100

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i notice that they are linear because for every x this is one y

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i wonder if all 3 of the tables have any similarities besides being linear

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Why do the first 2 have a constant rate of change and the last one does

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None of the x’s repeat and none of the y’s repeat.

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I wonder why the third pattern goes up then down and why the other two only go up.

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the ys repeat

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I wonder is these problems linear and exponential

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The first table is a linear equation

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What kind of equation the third table represents.

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I notice that the 1st table is a linear function, the second is exponential, and the last is some kind of function.

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I notice that all the tables are functions because none of the x’s repeat.

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Why does the first and second tables have a constant rate but the third one doesn’t.