SAMPLE PAPER Class - X I Subject - Physics (Theory)
SAMPLE PAPER
Class -
X I
Subject - Physics (Theory)
Time: 3 hours Max . Marks 70
General Instructions
1.
All
questions are compulsory. Symbols have their usual meaning.
2.
Q.No. 1 to
8 are of very short answer type questions, carrying 1 mark each.
3.
Q.No.9 to
18 are of short answer type questions, carrying 2 marks each.
4.
Q. No. 19
to 27 carry 3 marks each.
5.
Q. No. 28
to 30 carry 5 marks each.
6.
Use of
calculator is not permitted. However you may use log table, if required.
7.
Draw neat
labelled diagram wherever necessary to
explain your answer
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.
- What does speedometer of a car indicates?
- Write down the dimensions of viscosity coefficient.
- What is the effect on viscosity of gases when temperature is increased?
- A light body and heavy body have equal momentum, which one have greater kinetic energy?
- Why do we use ball –bearings?
- State Newton’s universal law of gravitation and express it in vector form.
7.
Calculate the moment of inertia of a uniform ring of mass 500 g
and radius
10 cm,
about its diameter.
8. What would be
the excess pressure inside a water bubble of radius 0.2 mm?
Surface
tension of water at
C is 0.72 X
N/m


9. How errors are
combine in following mathematical operations of physical quantities?
i) Subtraction ii) Product
10. Draw the Velocity – Time graph for following
cases when
i) Object is moving in positive direction
with acceleration
ii)
An object is under free fall
11. Find the
torque of a force 7i+3j-5k about the origin. The force
acts on a particle
whose position vector is i-j
+k.
12. Derive the
necessary relation for safest velocity of an automobile on a banked road of
radius r and friction
coefficient
.

13. The escape
velocity (v ) of a body depends upon the mass (m)
of body, gravitational
acceleration (g)
and radius(R) of the planet .Derive the relation for escape
velocity dimensionally.
14. State and Prove
Work- Energy Theorem.
15. Derive the
necessary relation for orbital velocity of a satellite and prove that

16. What do you
mean by positive, negative and Zero work done .Give at least one
example of each case.
OR
Prove
that mechanical energy remains conserved during motion when a body of mass
m
is dropped from a height h.
17. Two masses 8
kg and 12 kg are connected at the two ends of an inextensible string
that passes over a frictionless pulley.
Find the acceleration of the masses and tension
in the string when masses are released.
18. Two bodies of
masses
(
), moving with initial velocities 




Find
their velocities after collision.
19. State Hooke’s
law. Explain Stress – Strain curve of a
material when subjected under
extended load.
20. State
Parallelogram law of vector addition. Find the magnitude and direction of the
resultant of two vectors A and B
in terms of their magnitudes and angle
between
them.
21. Explain
following with proper reason (any two)
a) Why blood pressure in humans is greater
at the feet than at brain.
b) Water wets the glass surface
while mercury does not.
c) The dome of water reservoir thick
at bottom.
22. What do you
mean by acceleration due to gravity? What are the factors affect the
value of g ? Derive the
necessary relation for variation of g with depth.
23. State Stokes’
law and derive the expression for critical velocity in case of a sphere
falling through a viscous fluid like
Glycerine.
24. Suggest some
ways to minimize friction.
OR
Explain why it is easier to pull a
roller than to push it.
25. State Newton’s laws of motion with
at least one
example of each.
26. Define Centre
of mass. A body projected into space explodes. What will be the nature
of path of its core?
27. If Earth were suddenly shrink to ½ of its
present radius without change in mass,
what is the effect on duration of day?
28. a) Derive the
equation S = ut + ½
using graphical
method.

b) A ball is thrown vertically upward
with a velocity 20 m/s from the top of a
multistory building. The height of the
point from where the ball is thrown is 25 m
from the ground, i) How
high the ball rise? ii) With what
velocity strike the
ground ?
OR
A projectile is fired in air making an
angle
with horizontal. Show
that

i) Its path is parabolic in
nature. ii) tan
= 4H / R
where H is maximum height

attained and R is the range of projectile.
29. a) Three
bodies a ring, a solid cylinder and a solid sphere, having identical
radius,
roll down the same inclined plane
without slipping .They start from rest.
Which of
the three reaches the ground with?
i)
Maximum velocity ii) minimum
velocity
b) State Theorem of Parallel Axes.
OR
a)
State and prove Angular momentum Conservation principle.
b) Explain how an acrobat in circus
takes advantage of it.
30. a)
State Pascal’s law. How it can be
used in Hydraulic lift.
b) The density of the atmosphere at sea
level is 1.3 kg /
. Assume that it does not change

with altitude, then how high would the
atmosphere extend?
OR
State and prove Bernoulli’s
theorem. Explain any one application of it.
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