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Plzz answer limit class 12th WITHOUT L HOSPITAL RULE |
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Answer» Solution:- Let x-2=h in this case clearly we can ANALYSE that, x=2+h now putting the value of x we get =>{(4-(2+h)^2) (cosπ(2+h)/4)}/(sin(2+h-2) =>{(4-4-h^2-4h)^1/2 ×(cosπ(2+h)/4)}/(sin(h)) =>{-h(h-4)^1/2 ×cosπ(2+h)/4}/(sin(h)) dividing denominator and numerator by h we get =>{(4-h)^1/2 ×cosπ(2+h)/4}/sin(h)/h we know (SINX)/x=1 so,sin(h)/(h)=1 =>{(4-h)^1/2 ×cosπ(2+h)/4}/1 as h is trending to 0 so, NEGLECTING h we get =>2×cosπ/2 =>2×0=0
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