Forest UCM NLM - Revision history

Foretony: /* NON-Commutative property of vector product */

2021-08-23T00:15:19Z

NON-Commutative property of vector product

2014-08-29T18:11:50Z

Block on incline with friction

2014-08-27T15:12:58Z

Reference frames

2014-08-27T15:12:42Z

Galilean Transformations

2014-08-25T11:29:37Z

1st law

2014-08-20T20:10:00Z

Block on incline with friction

2014-08-14T12:34:37Z

Gallilean Transformations

2014-08-12T03:43:15Z

Sample Problems

2014-08-12T03:42:14Z

Atwoods Machine

2014-08-12T03:41:34Z

Block on incline with friction

← Older revision		Revision as of 00:15, 23 August 2021
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	<math>\vec{a} \times \vec{b} = -\vec{b} \times \vec{a} </math>		<math>\vec{a} \times \vec{b} = -\vec{b} \times \vec{a} </math>
−
−	~~;proof~~
−	~~{\| border="1" \|cellpadding="20" cellspacing="0~~
−	\|-
−	~~\| <math>\vec{a} \cdot \vec{b} = a_1 b_1 + a_2 b_2 + a_3 b_3</math> \|\| definition of dot product~~
−	\|-
−	~~\| <math> a_1 b_1 + a_2 b_2 + a_3 b_3=b_1 a_1 + b_2 a_2 + b_3 a_3 </math>\|\| comutative property of multiplication~~
−	\|-
−	~~\| <math> b_1 a_1 + b_2 a_2 + b_3 a_3=\vec{b} \cdot \vec{a}</math> \|\| definition of dot product~~
−	\|-
−	\|}
−	~~:<math>\vec{a} \cdot \vec{b}=\vec{b} \cdot \vec{a}</math>~~

	===Distributive property of the vector product===		===Distributive property of the vector product===

← Older revision		Revision as of 18:11, 29 August 2014
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	[[Forest_UCM_NLM_BlockOnInclineWfriction]]		[[Forest_UCM_NLM_BlockOnInclineWfriction]]
−
−
−
−	~~[[Forest_UCM_NLM_BlockOnIncline]]~~

	== Oscillatiions==		== Oscillatiions==

← Older revision		Revision as of 15:12, 27 August 2014
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	In most cases you will prefer to use a non-accelerating (inertial) reference system oriented to simplify the description of the object that is in motion. Newton's laws of motion are obeyed in a reference frame that is accelerating or rotating.		In most cases you will prefer to use a non-accelerating (inertial) reference system oriented to simplify the description of the object that is in motion. Newton's laws of motion are obeyed in a reference frame that is accelerating or rotating.
		+
		+
		+	;Galilean Transformations
		+
		+
		+	[[Forest_UCM_NLM_GalileanTans]]

	=Newton's Laws=		=Newton's Laws=

← Older revision		Revision as of 15:12, 27 August 2014
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	[[Forest_UCM_NLM_Oscilations]]		[[Forest_UCM_NLM_Oscilations]]

−	~~=Galilean Transformations=~~
−
−
−	~~[[Forest_UCM_NLM_GalileanTans]]~~

	[[Forest_Ugrad_ClassicalMechanics]]		[[Forest_Ugrad_ClassicalMechanics]]

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 #The coffee in your coffee cup stays at the brim while driving in your car until you hit the brakes and spill cofee all over the floor boards.Coffe that isn't held back by the brim of the cup stays in motion.
 #A skateboarder's skateboard hits the curb while he is riding it and he flys forward off the board.
-#If there is not friction between the table cloth and the dishes, you can just pull on the table cloth and the dishes will stay in place (but the table may move if there is friction between the table cloth and the table).
+#If there is no friction between the table cloth and the dishes, you can just pull on the table cloth and the dishes will stay in place (but the table may move if there is friction between the table cloth and the table).
 == 2nd Law==

← Older revision		Revision as of 20:10, 20 August 2014
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	==Block on incline with friction==		==Block on incline with friction==
		+
		+	[[Forest_UCM_NLM_BlockOnInclineWfriction]]
		+
		+

	[[Forest_UCM_NLM_BlockOnIncline]]		[[Forest_UCM_NLM_BlockOnIncline]]

@@ Line 233: / Line 233: @@
 [[Forest_UCM_NLM_Oscilations]]
-=Gallilean Transformations=
+=Galilean Transformations=
 [[Forest_Ugrad_ClassicalMechanics]]

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 ==Block on incline with friction==
 == Oscillatiions==
 =Gallilean Transformations=

@@ Line 221: / Line 221: @@
 =Sample Problems=
 ==Atwoods Machine==
 ==Block on incline with friction==

← Older revision		Revision as of 03:41, 12 August 2014
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	==Block on incline with friction==		==Block on incline with friction==
		+
		+	== Oscillatiions==

	=Gallilean Transformations=		=Gallilean Transformations=