HP-TGT-NM COMMISSION-2014 Q : 161-170

Himachal Pradesh-TGT-Non-Medical-Commission-2018 Paper | Part-17

Himachal Pradesh-TGT-Non-Medical-Commission-2014 Solved Paper

Welcome to our exclusive collections of HP-TGT NM Commission old/previous fully solved question papers. All questions are of multiple choice type.These questions are very helpful for those candidates and aspirants who are preparing for the various government and non government exam as well as in interview.
Himachal Pradesh-TGT-Non-Medical-Commission-2014 conducted by HPSSC on 04.03.2014. Here we are sharing Himachal Pradesh-TGT-Non-Medical-Commission-2014 fully solved Paper. These multiple choice questions(MCQs) are helpful in preparing various competitive exams like TET, CTET, LT, TGT, PGT, KVS, VS, NET, SLET and SET.

Exam name  :  Himachal Pradesh TGT NM Commission-2014
Conducted By :   HPSSC Hamirpur
Examination Date  :   04.03.2014
Total Question :   200
Maximum Marks :   200
Question Paper Series  :   SET-B
Post Code  :   359 (C-216)
Time  :  2 Hours

Himachal Pradesh-TGT-Non-Medical-Commission-2018 Paper | Part-17




HP-TGT-NON-MEDICAL COMMISSION-2014 Solved Paper Post code-359 (C-216) Click Here for Hindi Version
Himachal Pradesh TGT Non Medical Commission-2014 Question Solved Paper
Post code-359 (C-216)


Himachal Pradesh-TGT-NM-Commission-2014
Question : 161-170

Question : 161

V(F) be an inner product space, then
|<V1,V2> |≤||V1|| || V2|| ||∀ V1,V2 ∈ V is called

[A].   Triangle inequality
[B].   Parallelogram Law
[C].   Schwarz’s inequality
[D].   Bessel’s inequality


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 162

Integrating factor of dy/dx – 2y = 3x is

[A].   e-x
[B].   e-2x
[C].   e3x
[D].   e2x


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 163

The necessary and sufficient condition for the differential equation
M(x,y)dx + N(x,y)dy = 0 to be exact is that

[A].   ∂M/∂y = ∂N/∂x
[B].   ∂M/∂y = -∂N/∂x
[C].   ∂M/∂x = ∂N/∂y
[D].   ∂M/∂y = - ∂N/∂x


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 164

The solution curves of the differential equation xdx + ydy = 0 are given by a family of

[A].   Parabolas
[B].   Ellipses
[C].   Hyperbolas
[D].   Circles


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 165

The differential equation P2(1-x2) = 1 – y2 has how many singular solutions ?

[A].   4
[B].   3
[C].   2
[D].   1


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 166

eax/(D-a)2 is equal to

[A].   X2eex
[B].   (x2/2)eex
[C].   X2e-ex
[D].   Xe-ex


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 167

If x = ez and d/dz = 0 , then

[A].   x2D2 = &.#952;2
[B].   x2D2 = (&.#952; - 1)2
[C].   x2D2 = &.#952;(&.#952; - 1)
[D].   x2D2 = (&.#952; - 1)(&.#952; - 2)


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 168

Solution of y = px + p3 is

[A].   Y = cx + 3c
[B].   Y = cx + c3
[C].   Y = cx + c2
[D].   Y = cx + 8c


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 169

The polar co-ordinates of the poinr (3,-4) are

[A].   {5, tan-1 ¾)}
[B].   {√7, -tan-1 4/3)}
[C].   {5, -tan-1 4/3)}
[D].   {√7, tan-1 ¾)}


Asked in: HP-TGT Non-Medical-Commission-2014



Question : 170

How many normals can be drawn from any point to the given parabola ?

[A].   Two
[B].   three
[C].   four
[D].   six


Asked in: HP-TGT Non-Medical-Commission-2014






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