Skip to main content
edited body; edited tags
Source Link
DanielC
  • 4.4k
  • 2
  • 23
  • 39

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first $t$ seconds, it travels a distance $a$. In the next 't'$t$ seconds, it travels an additional 2'a'$2a$ distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming $x=A\cos \omega t$. When using $x=A\sin \omega t$, the answer does not exist. Why?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first $t$ seconds, it travels a distance $a$. In the next 't' seconds, it travels an additional 2'a' distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming $x=A\cos \omega t$. When using $x=A\sin \omega t$, the answer does not exist. Why?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first $t$ seconds, it travels a distance $a$. In the next $t$ seconds, it travels an additional $2a$ distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming $x=A\cos \omega t$. When using $x=A\sin \omega t$, the answer does not exist. Why?

Mathjax
Source Link
Brick
  • 5.2k
  • 3
  • 22
  • 40

Where must one use $x=Acoswt$$x=A \cos \omega t$ and $x=Asinwt$$x=A \sin \omega t$?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first $t$ seconds, it travels a distance $a$. In the next 't' seconds, it travels an additional 2'a' distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming x=Acoswt$x=A\cos \omega t$. When using x=Asinwt$x=A\sin \omega t$, the answer does not exist. Why?

Where must one use $x=Acoswt$ and $x=Asinwt$?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first $t$ seconds, it travels a distance $a$. In the next 't' seconds, it travels an additional 2'a' distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming x=Acoswt. When using x=Asinwt, the answer does not exist. Why?

Where must one use $x=A \cos \omega t$ and $x=A \sin \omega t$?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first $t$ seconds, it travels a distance $a$. In the next 't' seconds, it travels an additional 2'a' distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming $x=A\cos \omega t$. When using $x=A\sin \omega t$, the answer does not exist. Why?

edited body; edited tags; edited title
Source Link
Qmechanic
  • 212.8k
  • 48
  • 589
  • 2.3k

Where must one use x=Acoswt$x=Acoswt$ and x=Asinwt$x=Asinwt$?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first 't'$t$ seconds, it travels a distance 'a$a$.' In the next 't' seconds, it travels an additional 2'a' distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming x=Acoswt. When using x=Asinwt, the answer does not exist. Why?

Where must one use x=Acoswt and x=Asinwt?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first 't' seconds, it travels a distance 'a.' In the next 't' seconds, it travels an additional 2'a' distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming x=Acoswt. When using x=Asinwt, the answer does not exist. Why?

Where must one use $x=Acoswt$ and $x=Asinwt$?

Consider the following example:

A particle oscillates with simple harmonic motion in a straight line. In the first $t$ seconds, it travels a distance $a$. In the next 't' seconds, it travels an additional 2'a' distance (in the same direction). Find the time period of oscillation.

For this question, the correct answer only comes when assuming x=Acoswt. When using x=Asinwt, the answer does not exist. Why?

Source Link
Loading