Chap.2 Vectors and equilibrium MCQs with solution
1) |
Which one is a vector: b) Length b) Volume c) Velocity d) Work |
C |
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2) |
An example of scalar
quantity is b) Displacement b) Speed c) Velocity d) Torque |
B |
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3) |
Name the quantity which is
vector: b) Density b) Power c) Charge d) Moment of Force |
D |
|
4) |
Rectangular coordinate
system is also called: b) Polar coordinate system b) Cartesian coordinate
system c) Cylindrical coordinate system d) Space coordinate system |
B |
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5) |
The direction of a vector
in space is specified by: b) One angle b) Two angle c) Three angle d) No angle |
C |
|
6) |
If both components of a vector
are negative, then resultant lies in: b) 1st quadrant b) 2nd quadrant c) 3rd quadrant d) 4th quadrant |
C |
|
7) |
In which quadrant the two
rectangular components of a vector have same sign? b) 1st b) 2nd c) both 1st and 3rd d) 4th |
C |
|
8) |
If the x-component of a
vector is positive and y- component is
negative, then resultant vector lies in what quadrant: b) 1st quadrant b) 2nd quadrant c) 3rd quadrant d) 4th quadrant |
D |
|
9) |
If vector A lies in the
third quadrant, its direction
will be: a) 180
− b) 360
– c) 180
+ d)none |
C |
|
10) |
A single vector having the
same effect as all the original
vectors taken together, is called a)Resultant vector b) Equal vector c) Position vector d) Unit vector |
A |
|
11) |
When two vectors are
anti-parallel, the angle between
them is: b) Zero b)
180° c) 90° d)
270° |
B |
|
12) |
The resultant of two forces
30 N and 40 N acting at an angle of 90°
with each
other is b) 30 N b) 40 N c) 50 N d) 70 N |
C |
|
13) |
If 6N force act at right
angle to 8N force, then the
magnitude of resultant will be: b) 6N b) 8N c) 10N d) 14N |
C |
|
14) |
15. If B) Associative b) Commutative c) Additive d) Additive inverse |
B |
|
15) |
A body is in dynamic
equilibrium only when it is b) At rest b) Moving with a variable
velocity c) Moving with uniform acceleration d) Moving with uniform
velocity |
D |
|
16) |
Mathematically, unit vector
is described as: b) c) |
C |
|
17) |
A unit vector is obtained
by dividing a vector with: b) Its direction b) Its magnitude c) Its magnitude and direction d) None. |
B |
|
18) |
The magnitude of a vector b) Ax2 + Ay2 b) Ax2 - Ay2 c) |
C |
|
19) |
Vectors A is along y axis,
its component along x axis is: a) A b) A/2 c) Zero d) 2A |
C |
|
20) |
The angle between
rectangular components of vector is: a) 45° b) 60° c) 90° d) 180° |
C |
|
21) |
A force of 10N is acting
along x-axis, its component along
y-axis is a) 10N b) 5N c) 8.66N d) Zero N |
D |
|
22) |
If vector a) A b)cosθ c)sinθ d) Zero |
A |
|
23) |
Dot product of two non-zero
vectors is zero, when angle between
them is: a) 0 b) 30 c) 45 d) 90 |
D |
|
24) |
The scalar product of two
vectors is maximum when they are: a) Parallel b) Perpendicular c) Anti-parallel d) none |
A |
|
25) |
Two vectors A and B are
making angle θ with each other. The
projection of vector B on vector A is
written as. a) c) cos θ d)
Both a and b are correct. |
A |
|
26) |
The direction of vector
product is given by: a) Head to tail rule b) Right hand rule c) Left hand rule d) Triangular rule |
B |
|
27) |
Torque has zero value, if
the angle between ̅ and
is a) 0° b) 90°
c) 270° d) 180° |
A |
|
28) |
The cross product of
vectors will be minimum when the angle between vectors is b) 350 b) 900 c)
00 d)
450 |
C |
|
29) |
The direction of torque
is a) Along position vector b) Parallel to the plane
containing c) Along force d) Perpendicular to the
plane containing |
D |
|
30) |
If the position a) Maximum b) Minimum c) Same d) Negative |
B |
|
31) |
The direction of torque can be found
can be found by a)
Head to tail rule b) Right hand rule c) Left hand rule d) Fleming rule |
B |
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