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Physics	
  101	
  learning	
  object	
  	
  
Simple	
  harmonic	
  motion:	
  position,	
  velocity,	
  and	
  acceleration	
  
	
  
	
  
	
  A	
  horizontal	
  mass	
  spring	
  system	
  is	
  compressed	
  to	
  position	
  A,	
  and	
  let	
  go.	
  	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  	
  
	
  
	
  
Q1:	
   Consider	
   the	
   position	
   versus	
   time	
   graph	
   given	
   by	
   𝑥 𝑡 = 3cos  (𝑥 + 𝜋)	
  below.	
   Assuming	
   that	
   the	
  
object	
  moves	
  on	
  a	
  frictionless	
  surface	
  in	
  vacuum;	
  sketch	
  velocity	
  and	
  acceleration	
  curves	
  on	
  the	
  set	
  of	
  axes	
  
below.	
  	
  
	
  
	
  
	
  
	
  
Q2:	
  In	
  which	
  position	
  (A,	
  B,	
  C,	
  D,	
  Equilibrium)	
  does	
  maximum	
  positive	
  velocity	
  occur?	
  	
  
In	
  which	
  position	
  (A,	
  B,	
  C,	
  D,	
  Equilibrium)	
  does	
  maximum	
  acceleration	
  occur?	
  
	
  
	
  
	
  
	
  
	
   	
  	
  	
  	
   	
  
	
   	
  
A	
   B	
  
	
  
C	
  
	
  
D	
  
	
  
A	
  
	
  
http://media.cheggcdn.com/media/89a/89a99d34-­‐1f57-­‐433c-­‐83db-­‐6bed623b0d45/phpXI1h0v.png	
  
Physics	
  101	
  learning	
  object	
  :	
  Explanations	
  
Simple	
  harmonic	
  motion:	
  position,	
  velocity,	
  and	
  acceleration	
  
	
  
	
  A	
  horizontal	
  mass	
  spring	
  system	
  is	
  compressed	
  to	
  position	
  A,	
  and	
  let	
  go.	
  	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  	
  
	
  
	
  
Q1:	
   Consider	
   the	
   position	
   versus	
   time	
   graph	
   given	
   by	
   𝑥 𝑡 = 3cos  (𝑥 + 𝜋)	
  	
   below.	
   Assuming	
   that	
   the	
  
object	
  moves	
  on	
  a	
  frictionless	
  surface	
  in	
  vacuum;	
  sketch	
  velocity	
  and	
  acceleration	
  curves	
  on	
  the	
  set	
  of	
  axes	
  
below.	
  	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
	
  
• Recognising	
  that	
  velocity	
  (green)	
  is	
  the	
  derivative	
  of	
  position:	
   𝑣 𝑡 = −3 sin 𝑥 + 𝜋 ,	
  and	
  that	
  the	
  
velocity	
  curve	
  is	
  0.5π	
  out	
  of	
  phase	
  	
  
• Recognising	
  that	
  acceleration	
  (black)	
  is	
  the	
  second	
  derivative	
  of	
  position:	
   𝑎 𝑡 = − 3cos 𝑥 + 𝜋 ,	
  
and	
  that	
  the	
  acceleration	
  curve	
  is	
  π	
  out	
  of	
  phase	
  	
  
	
  
Q2:	
  At	
  which	
  position	
  (A,	
  B,	
  C,	
  D,	
  Equilibrium)	
  is	
  the	
  velocity	
  zero?	
  	
  
At	
  which	
  position	
  (A,	
  B,	
  C,	
  D,	
  Equilibrium)	
  is	
  the	
  acceleration	
  zero?	
  
• Zero	
  velocity	
  occurs	
  at	
  positions	
  A	
  and	
  D,	
  because	
  the	
  object	
  changes	
  direction,	
  thus	
  the	
  velocity	
  
changes	
  sign	
  and	
  is	
  momentarily	
  zero.	
  	
  
• Zero	
   acceleration	
   occurs	
   at	
   equilibrium	
   position.	
   Due	
   to	
   the	
   restoring	
   force	
   of	
   the	
   spring	
   that	
  
always	
  pulls	
  the	
  object	
  in	
  the	
  opposite	
  direction	
  that	
  it	
  is	
  travelling,	
  acceleration	
  is	
  at	
  all	
  times	
  in	
  
opposite	
   direction	
   as	
   displacement.	
   At	
   equilibrium	
   position,	
   the	
   restoring	
   force	
   is	
   zero,	
   hence	
  
acceleration	
  too	
  is	
  zero.	
  	
  
A	
   B	
  
	
  
C	
  
	
  
D	
  
	
  
A	
  
	
  
http://media.cheggcdn.com/media/89a/89a99d34-­‐1f57-­‐433c-­‐83db-­‐6bed623b0d45/phpXI1h0v.png	
  

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Physics lo1

  • 1. Physics  101  learning  object     Simple  harmonic  motion:  position,  velocity,  and  acceleration        A  horizontal  mass  spring  system  is  compressed  to  position  A,  and  let  go.                         Q1:   Consider   the   position   versus   time   graph   given   by   𝑥 𝑡 = 3cos  (𝑥 + 𝜋)  below.   Assuming   that   the   object  moves  on  a  frictionless  surface  in  vacuum;  sketch  velocity  and  acceleration  curves  on  the  set  of  axes   below.             Q2:  In  which  position  (A,  B,  C,  D,  Equilibrium)  does  maximum  positive  velocity  occur?     In  which  position  (A,  B,  C,  D,  Equilibrium)  does  maximum  acceleration  occur?                           A   B     C     D     A     http://media.cheggcdn.com/media/89a/89a99d34-­‐1f57-­‐433c-­‐83db-­‐6bed623b0d45/phpXI1h0v.png  
  • 2. Physics  101  learning  object  :  Explanations   Simple  harmonic  motion:  position,  velocity,  and  acceleration      A  horizontal  mass  spring  system  is  compressed  to  position  A,  and  let  go.                         Q1:   Consider   the   position   versus   time   graph   given   by   𝑥 𝑡 = 3cos  (𝑥 + 𝜋)     below.   Assuming   that   the   object  moves  on  a  frictionless  surface  in  vacuum;  sketch  velocity  and  acceleration  curves  on  the  set  of  axes   below.                                           • Recognising  that  velocity  (green)  is  the  derivative  of  position:   𝑣 𝑡 = −3 sin 𝑥 + 𝜋 ,  and  that  the   velocity  curve  is  0.5π  out  of  phase     • Recognising  that  acceleration  (black)  is  the  second  derivative  of  position:   𝑎 𝑡 = − 3cos 𝑥 + 𝜋 ,   and  that  the  acceleration  curve  is  π  out  of  phase       Q2:  At  which  position  (A,  B,  C,  D,  Equilibrium)  is  the  velocity  zero?     At  which  position  (A,  B,  C,  D,  Equilibrium)  is  the  acceleration  zero?   • Zero  velocity  occurs  at  positions  A  and  D,  because  the  object  changes  direction,  thus  the  velocity   changes  sign  and  is  momentarily  zero.     • Zero   acceleration   occurs   at   equilibrium   position.   Due   to   the   restoring   force   of   the   spring   that   always  pulls  the  object  in  the  opposite  direction  that  it  is  travelling,  acceleration  is  at  all  times  in   opposite   direction   as   displacement.   At   equilibrium   position,   the   restoring   force   is   zero,   hence   acceleration  too  is  zero.     A   B     C     D     A     http://media.cheggcdn.com/media/89a/89a99d34-­‐1f57-­‐433c-­‐83db-­‐6bed623b0d45/phpXI1h0v.png