Solve
Study
Textbooks
Guides
Join / Login
>>
Class 11
>>
Physics
>>
Oscillations
>>
Energy in SHM
>>
When two simple harmonic motions of same
Question
When two simple harmonic motions of same periods, same amplitude, having phase difference of
$3π/2$
, and at right angles to each other are super imposed. The resultant wave form is a:
A
circle
B
parabola
C
ellipse
D
None of these
Hard
Open in App
Solution
Verified by Toppr
Correct option is A)
Solve any question of
Oscillations
with:-
Patterns of problems
>
Was this answer helpful?
0
0
Similar questions
Potential Energy (U) of a body of unit mass moving in a one-dimension conservative force field is given by,
$U=(x_{2}−4x+3)$
.All units in S.I (i) Find the equilibrium position of the body.(ii) Show that oscillations of the body about this equilibrium position is simple harmonic motion & find its time period.(iii) Find the amplitude of oscillations if speed of the body at equilibrium position is
$26 $
m/s.
Hard
View solution
>
A particle of mass 200 g executes linear simple harmonic motion with an amplitude 10 cm. When the particles at a point midway between the mean and the extreme position, its kinetic energy is
$3π_{2}×10_{−3}J$
. Assuming the initial phase to be
$32π $
, the equation of motion of the particle will be :
Hard
View solution
>
In simple harmonic motion, the graph between kinetic energy K and time 't' is :
Hard
View solution
>
A particle of mass 2 kg moves in simple harmonic motion and its potential energy U varies with position x as shown. The period of oscillation of the particle is:
Medium
View solution
>
The energy of a particle executing simple harmonic motion is given by the equation
$E=Ax_{2}+Bv_{2}$
where
$x$
is the displacement from mean position
$x=0$
and
$v$
is the velocity of the particle at
$x$
. Find the amplitude of
$S.H.M$
.
Medium
View solution
>
View more
More From Chapter
Oscillations
View chapter
>
Revise with Concepts
Energy in SHM
Example
Definitions
Formulaes
Graphical Representation of Total Energy in SHM
Example
Definitions
Formulaes
Energy Equations of a Mass Attached to a Spring in SHM
Example
Definitions
Formulaes
Learn with Videos
Energy as a function of time in SHM
14 mins
Graphical variation of Energy in SHM
7 mins
Shortcuts & Tips
Mindmap
>
Common Misconceptions
>
Memorization tricks
>
Cheatsheets
>
Problem solving tips
>
Important Diagrams
>
Practice more questions
NEET Questions
1 Qs
>
BITSAT Questions
1 Qs
>
Easy Questions
64 Qs
>
Medium Questions
618 Qs
>
Hard Questions
312 Qs
>