Draw, on your own axes, a possible graph of the curve y = f(x) where f (x) must satisfy the following conditions: f (x) is defined and continuous everywhere except at x = 0. • lim f(x) = 2 f(0) = 4...

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Draw, on your own axes, a possible graph of the curve y = f(x) where f (x) must satisfy the<br>following conditions:<br>f (x) is defined and continuous everywhere except at x = 0.<br>• lim f(x) = 2<br>f(0) = 4<br>%3D<br>f' (x) > 0 for x <0 and x > 4<br>f'(2) < –1<br>f is not differentiable at x = 4<br>Make sure to draw big, label your graph, and mark off enough æ and y values to make it clear<br>and readable.<br>Then double check that each condition is satisfied! Also make sure that your graph is a graph of<br>a single function.<br>

Extracted text: Draw, on your own axes, a possible graph of the curve y = f(x) where f (x) must satisfy the following conditions: f (x) is defined and continuous everywhere except at x = 0. • lim f(x) = 2 f(0) = 4 %3D f' (x) > 0 for x <0 and="" x=""> 4 f'(2) < –1="" f="" is="" not="" differentiable="" at="" x="4" make="" sure="" to="" draw="" big,="" label="" your="" graph,="" and="" mark="" off="" enough="" æ="" and="" y="" values="" to="" make="" it="" clear="" and="" readable.="" then="" double="" check="" that="" each="" condition="" is="" satisfied!="" also="" make="" sure="" that="" your="" graph="" is="" a="" graph="" of="" a="" single="">

Jun 05, 2022

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Draw, on your own axes, a possible graph of the curve y = f(x) where f (x) must satisfy the following conditions: f (x) is defined and continuous everywhere except at x = 0. • lim f(x) = 2 f(0) = 4...

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