(1) Give a function f (defined piecewise) that represents the following graph. (Note that you can...

 

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(1) Give a function f (defined piecewise) that represents the following graph. (Note that you can check your answer using Desmos.) 2 N 0 3 B PREC (2) Now imagine a graph g that is defined in a similar way: it's the top edges of a sequence of triangles of base 2 on the x-axis, and the heights are 1, then 2, then 3, then 4, continuing to increase by 1 forever. (In part 1 there were only two triangles.) Compute g(2023) and explain how you know your answer is correct. (1) Give a function f (defined piecewise) that represents the following graph. (Note that you can check your answer using Desmos.) 2 N 0 3 B PREC (2) Now imagine a graph g that is defined in a similar way: it's the top edges of a sequence of triangles of base 2 on the x-axis, and the heights are 1, then 2, then 3, then 4, continuing to increase by 1 forever. (In part 1 there were only two triangles.) Compute g(2023) and explain how you know your answer is correct.