If f: R \to R is defined by f(x)={\\begin{array}{cc}x+4 & \\\\text{ for }\\ & x&lt\ -4 \ 3 x+2 & \\\\text{ for }\\ & -4 \leq x&lt\ 4 \ x-4 & \\\\text{ for }\\ & x \geq 4\end{array}. then the correct matching of List I fromList-II is : List-I List-II (A) f(-5)+f(-4) (i)14 (B) f(|f(-8)|) (ii)4 (C) f(f(-7)+f(3)) (iii) -11 (D) f(f(f(f(0))))+1 (iv) -1 (v)1 (vi) 0

Correct Answer is : (A-iii), (B-vi), (C-ii), (D-v)

EAMCET Engineering 2006 Solved Paper

Section: Mathematics

Question : 83 of 160

Marks: +1, -0

If f:R→R is defined by f(x)={

. then the correct matching of List I fromList-II is :

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