Transformations of Graphs of Exponential Functions

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Section 3.1
29 - 32

20211009_223825.jpg


For 29, the graph of f(x) becomes the graph of g(x) by moving f(x) up one unit on the line x = 0.

For 30, the graph of f(x) becomes the graph of g(x) by reversing f(x) crossing the point (0,-1) and finally flipping g(x) across the line y = 0.

For 31, the graph of f(x) becomes the graph of g(x) by moving f(x) three units to the right going through the point (3,1) and reversing f(x).

For 32, the graph of f(x) becomes the graph of g(x) by flipping f(x) across the line y = 0 and going through the point (0, -1).

You say?
 
29. correct
MSP45221g77793227db2741000058e80idg2dabh7ah


30. correct
MSP36692181hh5gf24728b100000ihi1d0fd01a32ig


31.

this is f(x)=10^x
MSP1801b9575ihg7ii855d00002ieeiib4ff6e8id9

this is 10^(-x+3)
MSP51951cf923b82d32bhbf000022a2f2age7h1eg77

both graphs together

MSP39541d025e2de5hdg01a00005f9h5h383g1i3efd


32. this is f(x)=0.3^x

MSP404113bb968bbh54036c0000466di5ea201e694g


this is f(x)=0.3^x+5

MSP37891b0732231dgif48f00005cd785eaa2icdhi8



together



upload_2021-10-10_13-54-8.png
 

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