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Section A

Marks

r Type Questions

ction, and give an example.

tion f(x) =log(x2

-4x+3).

d skew-symmetric matrix.

d the value of k;

the line passing through the point 2 +3 + and

lished on NET. The be a final paper.

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arallel to the

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06) Let a=2 +4 -5 , b= + + a07) Find the Cartesian equatio

4x-12y-3z-7=0

08) Iftan = then prove th

09) Find the period of the funct

10) If coshx = find the val

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Section B

ns

Marks

e Questions

=0

ectors then .Prove that the four points are coplana

+8 -5 , -3 +2 +

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ection of + + llel to the plane

rd.

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13) If = -2 -3 , =2 + - and

14) Prove that

Sin4

+ Sin4

+Sin4

+Sin4

15) Solve sinx + 3 cosx

16) Prove that sin + 2t

17) Show that

+ +

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Section C

ns

Marks

e Questions

identity functions on A and B respectively, then sh

- - - - - - - up to n terms =

2 2 2

2

= 2(a+b+c)3

linear equations by using Gauss-Jordan method.

ce between the skew lines

( -2 +2 ) and

-2 )

rs.

of a triangle, then Prove that

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w that

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sin + sin

24) If a=13 , b= 14 ,c= 15 t

R= , r=4 , r1 =

dvertent error that may have crept in the Guess Paper, being pubediate information to the examinees. This does not constitute to

e information available on this website as authentic as possible,

r responsible for any loss to persons caused by any shortcoming

= 1 2cos cos cos

hen show that

r2=12 , and r3 = 14

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