0:00:00.680,0:00:04.610 Let's say that I have a[br]huge, maybe frozen over lake, 0:00:04.610,0:00:06.080 or maybe it's a big pond. 0:00:06.080,0:00:09.750 So I have a huge surface of[br]ice over here-- my best attempt 0:00:09.750,0:00:11.830 to draw a flat surface[br]of ice-- and I'm 0:00:11.830,0:00:14.710 going to put two[br]blocks of ice here. 0:00:14.710,0:00:17.650 So I'm going to put[br]one block of ice 0:00:17.650,0:00:21.814 just like this, one block[br]of ice right over here. 0:00:21.814,0:00:23.980 And then I'm going to put[br]another block of ice right 0:00:23.980,0:00:26.220 over here. 0:00:26.220,0:00:30.490 And then another block[br]of ice right over here. 0:00:30.490,0:00:33.510 And these blocks of[br]ice are identical. 0:00:33.510,0:00:35.230 They're both 5 kilograms. 0:00:35.230,0:00:38.280 They are both 5 kilograms--[br]let me write this down. 0:00:38.280,0:00:42.490 So they are both 5 kilograms. 0:00:42.490,0:00:46.310 Or both of their masses, I[br]should say, are 5 kilograms. 0:00:46.310,0:00:48.700 And the only difference[br]between the two 0:00:48.700,0:00:51.620 is that relative to[br]the pond, this one 0:00:51.620,0:00:56.120 is stationary-- this[br]one is stationary-- 0:00:56.120,0:00:59.310 and this one is moving[br]with a constant velocity-- 0:00:59.310,0:01:02.745 constant velocity. 0:01:02.745,0:01:06.460 Constant velocity in the[br]right-wards direction. 0:01:06.460,0:01:08.950 And let's say that[br]its constant velocity 0:01:08.950,0:01:13.890 is at 5 meters per second--[br]5 meters per second. 0:01:13.890,0:01:17.164 And the whole reason why I made[br]blocks of ice on top of ice 0:01:17.164,0:01:19.330 is that we're going to[br]assume, at least for the sake 0:01:19.330,0:01:23.540 of this video, that[br]friction is negligible. 0:01:23.540,0:01:26.360 Now what does Newton's[br]First Law of Motion 0:01:26.360,0:01:29.590 tell us about something that[br]is either not in motion-- 0:01:29.590,0:01:32.440 or you could view this as[br]a constant velocity of 0-- 0:01:32.440,0:01:35.314 or something that has[br]a constant velocity? 0:01:35.314,0:01:36.730 Well Newton's First[br]Law says, well 0:01:36.730,0:01:41.180 look, they're going to keep[br]their constant velocity 0:01:41.180,0:01:43.930 or stay stationary, which is[br]the constant velocity of 0, 0:01:43.930,0:01:47.110 unless there is some[br]unbalance, unless there 0:01:47.110,0:01:49.774 is some net force[br]acting on an object. 0:01:49.774,0:01:51.190 So let's just think[br]about it here. 0:01:51.190,0:01:52.850 In either of these[br]situations, there 0:01:52.850,0:01:56.140 must not be any unbalanced[br]force acting on them. 0:01:56.140,0:01:58.532 Or their must not[br]be any net force. 0:01:58.532,0:01:59.990 But if you think[br]about it, if we're 0:01:59.990,0:02:02.280 assuming that these[br]things are on Earth, 0:02:02.280,0:02:05.830 there is a net force[br]acting on both of them. 0:02:05.830,0:02:08.780 Both of them are at the[br]surface of the Earth, 0:02:08.780,0:02:10.949 and they both have[br]mass, so there 0:02:10.949,0:02:14.460 will be the force of[br]gravity acting downwards 0:02:14.460,0:02:15.900 on both of them. 0:02:15.900,0:02:20.140 There is going to be the[br]downward force of gravity 0:02:20.140,0:02:22.630 on both of these blocks of ice. 0:02:22.630,0:02:25.810 And that downward force of[br]gravity, the force of gravity, 0:02:25.810,0:02:29.540 is going to be equal to[br]the gravitational field 0:02:29.540,0:02:32.910 near the surface of the[br]Earth, times-- which 0:02:32.910,0:02:37.220 is a vector-- times[br]the mass of the object. 0:02:37.220,0:02:41.050 So times 5 kilograms. 0:02:41.050,0:02:47.040 This right over here is 9.8[br]meters per second squared. 0:02:47.040,0:02:49.290 So you multiply that times 5. 0:02:49.290,0:02:53.000 You get 49 kilogram meter[br]per second squared, which 0:02:53.000,0:02:56.080 is the same thing as 49 newtons. 0:02:56.080,0:02:58.670 So this is a little bit[br]of a conundrum here. 0:02:58.670,0:03:02.490 Newton's First Law[br]says, an object at rest 0:03:02.490,0:03:04.250 will stay at rest, or[br]an object in motion 0:03:04.250,0:03:06.610 will stay in motion, unless[br]there is some unbalanced, 0:03:06.610,0:03:08.580 or unless there[br]is some net force. 0:03:08.580,0:03:10.340 But based on what[br]we've drawn right here, 0:03:10.340,0:03:13.320 it looks like there's[br]some type of a net force. 0:03:13.320,0:03:16.780 It looks like I have 49 newtons[br]of force pulling this thing 0:03:16.780,0:03:17.740 downwards. 0:03:17.740,0:03:20.900 But you say, no, no no, Sal. 0:03:20.900,0:03:23.860 Obviously this thing won't[br]start accelerating downwards 0:03:23.860,0:03:25.200 because there's ice here. 0:03:25.200,0:03:32.640 Its resting on a big[br]pool of frozen water. 0:03:32.640,0:03:35.930 And so my answer to you is,[br]well, if that's your answer, 0:03:35.930,0:03:42.350 then what is the resulting[br]force that cancels out 0:03:42.350,0:03:44.990 with gravity to keep[br]these blocks of ice, 0:03:44.990,0:03:47.600 either one of them,[br]from plummeting down 0:03:47.600,0:03:51.320 to the core of the Earth? 0:03:51.320,0:03:53.610 From essentially[br]going into free fall, 0:03:53.610,0:03:56.240 or accelerating towards[br]the center of the Earth? 0:03:56.240,0:04:01.210 And you say, well, I guess if[br]these things would be falling, 0:04:01.210,0:04:04.400 if not for the ice,[br]the ice must be 0:04:04.400,0:04:07.420 providing the[br]counteracting force. 0:04:07.420,0:04:09.630 And you are absolutely correct. 0:04:09.630,0:04:13.390 The ice is providing[br]the counteracting force 0:04:13.390,0:04:15.750 in the opposite direction. 0:04:15.750,0:04:17.839 So the exact magnitude[br]of force, and it 0:04:17.839,0:04:20.220 is in the opposite direction. 0:04:20.220,0:04:23.730 And so if the force of gravity[br]on each of these blocks of ice 0:04:23.730,0:04:27.690 are 49 newtons downwards[br]it is completely 0:04:27.690,0:04:32.150 netted off by the force of[br]the ice on the block upwards. 0:04:32.150,0:04:37.560 And that will be a force 49[br]newtons upwards in either case. 0:04:37.560,0:04:39.320 And now, hopefully,[br]it makes sense 0:04:39.320,0:04:41.650 that Newton's First[br]Law still holds. 0:04:41.650,0:04:45.100 We have no net force on this[br]in the vertical direction, 0:04:45.100,0:04:47.810 actually no net force on[br]this in either direction. 0:04:47.810,0:04:51.740 That's why this guy[br]has a 0 velocity 0:04:51.740,0:04:53.140 in the horizontal direction. 0:04:53.140,0:04:56.010 This guy has a constant velocity[br]in the horizontal direction. 0:04:56.010,0:04:57.570 And neither of them[br]are accelerating 0:04:57.570,0:04:58.970 in the vertical direction. 0:04:58.970,0:05:01.520 Because you have the force[br]of the ice on the block, 0:05:01.520,0:05:03.470 the ice is supporting[br]the block, that's 0:05:03.470,0:05:05.920 completely[br]counteracting gravity. 0:05:05.920,0:05:09.740 And this force, in this example,[br]is called the normal force. 0:05:09.740,0:05:14.570 This is the normal force--[br]it's 49 newtons upwards. 0:05:14.570,0:05:17.040 This right here is[br]the normal force. 0:05:17.040,0:05:20.150 And we'll talk more about the[br]normal force in future videos. 0:05:20.150,0:05:22.610 The normal force[br]is the force, when 0:05:22.610,0:05:24.380 anything is resting[br]on any surface that's 0:05:24.380,0:05:25.630 perpendicular to that surface. 0:05:25.630,0:05:27.463 And it's going to start[br]to matter a lot when 0:05:27.463,0:05:29.692 we start thinking about[br]friction and all the rest. 0:05:29.692,0:05:32.150 So what we'll see in future[br]videos, when you have something 0:05:32.150,0:05:35.220 on an incline, and let's say[br]I have a block on an incline 0:05:35.220,0:05:36.120 like this. 0:05:36.120,0:05:38.440 The normal force[br]from the, I guess 0:05:38.440,0:05:40.080 you could say, this[br]wedge on the block, 0:05:40.080,0:05:44.364 is going to be perpendicular[br]to the surface. 0:05:44.364,0:05:46.530 And if you really think[br]about what's happening here, 0:05:46.530,0:05:48.760 it's fundamentally an[br]electromagnetic force. 0:05:48.760,0:05:56.080 Because if you really zoomed[br]in on the molecules of the ice 0:05:56.080,0:05:58.590 right over here, even better[br]the atoms of the ice here. 0:05:58.590,0:06:01.840 And you really zoomed in on[br]the atoms or the molecules 0:06:01.840,0:06:06.320 of the ice up here, what's[br]keeping this top block of ice 0:06:06.320,0:06:09.030 from falling down[br]is that in order 0:06:09.030,0:06:13.480 for it to go through its[br]molecules would have to kind 0:06:13.480,0:06:16.070 of compress against, or I guess[br]it would have to get closer 0:06:16.070,0:06:19.420 to, the water molecules[br]or the individual atoms 0:06:19.420,0:06:21.530 in this ice down here. 0:06:21.530,0:06:23.720 And the atoms, let me[br]draw it on an atomic level 0:06:23.720,0:06:24.890 right over here. 0:06:24.890,0:06:33.300 So maybe, let me draw one[br]of this guy's molecules. 0:06:33.300,0:06:40.044 So you have an oxygen[br]with 2 hydrogens 0:06:40.044,0:06:41.710 and it forms this big[br]lattice structure. 0:06:41.710,0:06:45.980 And we can talk about more of[br]that in the chemistry playlist. 0:06:45.980,0:06:48.880 And let's talk about this ice[br]as one of these molecules. 0:06:48.880,0:06:53.500 So maybe it looks[br]something like this. 0:06:53.500,0:06:55.810 And it has its 2 hydrogens 0:06:55.810,0:06:58.710 And so what's keeping these guys[br]from getting compressed, what's 0:06:58.710,0:07:02.200 keeping this block of ice[br]from going down further, 0:07:02.200,0:07:05.330 is the repulsion between the[br]electrons in this molecule 0:07:05.330,0:07:06.950 and the electrons[br]in that molecule. 0:07:06.950,0:07:10.570 So on a macro level we view[br]this is kind of a contact force. 0:07:10.570,0:07:13.110 But on a microscopic[br]level, on an atomic level, 0:07:13.110,0:07:17.870 it's really just electromagnetic[br]repulsion at work.