L'Hospital's Rule, Derivative, Limits, Example - Calculus

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This video covers a worked example on L'Hospital's rule, which is another contextual application of the derivative to evaluate the limits of functions with indeterminate limits.
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Or factor (1-x)^3 as (x-1)^2(1-x) and cancel out the (x-1)^2 on both the numerator and denominator and get :
1-x/3x
Substitute:
1-(1)/3(1) =
0/3
Therefore 0/3 still equals 0
And you get the same answer with less sleepless nights
I know this won’t always work but you have to identify the easiest route to a solution to save time in the exam :)

harryballs
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bro why and how did u derived the function

Redboy.