if f(x)={5x-4, 0 is less than x is less than or equal to 1 4x^3-3x, 1 is less than x is less than 2

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Show that `f(x)=5x-4` , `0 lt x lt 1` `f(x)=4x^3-3x` , `1 lt x lt 2` continuous at `x=1` Show that `f(x)=5x-4` , `0 lt x lt 1` `f(x)=4x^3-3x` , `1 lt x lt 2` continuous at `x=1`
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`f(x) = 5x -4, when 0 ltx lt=1, 4x^2-3x when 1 ltx lt2` is continuous at x =1 `f(x) = 5x -4, when 0 ltx lt=1, 4x^2-3x when 1 ltx lt2` is continuous at x =1
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Relations and Functions | Discrete Mathematics | BCS405a Module 3 Relations and Functions | Discrete Mathematics | BCS405a Module 3