lim- f (x) - f(2) upon x-2 where f(x) = x²+x
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Explanation:
Correct option is
B
−3(x−2)2
⇒f(x)+2f(1−x)=x2+2⋯⋯(i)
Put x=1−x
⇒f(1−x)+2f(x)=(1−x)2+2
Multiply by 2
⇒2f(1−x)+4f(x)=2(1−x)2+4⋯⋯(ii)
Subtract (ii) from (i)
−3f(x)=x2−2−2(1−x)2
−3f(x)=x2−2−2x2+4x
−3f(x)=−(x2−4x+4)
f(x)=−3(x−2)2
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