Match the functions of List I with the items of List II. \table \List \I,\List \II;{\A)}3x^4-2x^3-6x^2+6x+1,{\I)}\has \minimum \value \at x=4;{\B)}x+1/x{,}\forallx

Correct Answer is : ABCDVIIIIII

\table \A, \B, \C, \D;\IV, \I, \II, \III

\table \A, \B, \C, \D;\V, \IV, \I, \III

\table \A, \B, \C, \D;\V, \II, \III, \I

\table \A, \B, \C, \D;\IV, \II, \I, \V

TS EAMCET 10-Sep-2020 Shift 2 Solved Paper

Section: Mathematics

Question : 70 of 160

Marks: +1, -0

Match the functions of List I with the items of List II.

List‌I

List‌II

A)‌3‌x4−2x3−6x2+6x+1

I)‌has‌minimum‌value‌at‌x=4

B)‌x+

,‌∀x<0

II)‌has‌maximum‌value‌x=−1

C)‌x4(7−x)3

III)‌has‌maximum‌value‌at‌x=4

D)‌x4+(8−x)4

IV)‌is‌decreasing‌in[2,∞)

‌

V)‌is‌increasing‌in[2,∞)

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A	B	C	D
IV	I	II	III

A	B	C	D
V	IV	I	III

A	B	C	D
V	II	III	I