Flag Differential Calculus> Hi, Please answer with proper steps: Repl...
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Hi,
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

Kush Raval , 6 Years ago
Grade 11
anser 1 Answers
Pintu Chaudhary
We know that the function is continuous at x=c only when the functional value is equal to limiting value. i.e, 
                     
                                                                \lim_{x\rightarrow c}=f(c)
 
so,        (\lim_{x\rightarrow 0}) \frac{x}{1-\sqrt{1-x}}      = f(0)
   
and 
(\lim_{x\rightarrow 0}) \frac{x}{1-\sqrt{1-x}}   
   =   (\lim_{x\rightarrow 0}) \frac{x}{1-\sqrt{1-x}}  \tfrac{1+\sqrt{1-x}}{1+\sqrt{1-x}} 
  = (\lim_{x\rightarrow 0})\tfrac{x(1+\sqrt{1-x})}{1-1+x}
  =  (\lim_{x\rightarrow 0})1+\sqrt{1-x}
   =1+1=2
 
,therefore f(0)=2 Ans.
 
Last Activity: 6 Years ago
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