0:00:00.590,0:00:04.725 We're asked to identify the[br]numerator and denominator in 0:00:04.725,0:00:08.400 the fraction 3 over 4, or 3/4. 0:00:08.400,0:00:11.140 So let's rewrite this just[br]so it's nice and big. 0:00:11.140,0:00:12.580 So let me just write[br]the fraction. 0:00:12.580,0:00:20.470 So we have 3 over 4, 3/4. 0:00:20.470,0:00:22.880 Now, they want us to identify[br]the numerator and the 0:00:22.880,0:00:24.130 denominator. 0:00:25.950,0:00:29.040 So the numerator is just the[br]number on top, so the 0:00:29.040,0:00:31.600 numerator is the[br]3 right there. 0:00:31.600,0:00:34.080 And then they want us to[br]find the denominator. 0:00:34.080,0:00:37.160 The denominator is just the[br]number on the bottom. 0:00:37.160,0:00:38.050 It's the 4. 0:00:38.050,0:00:39.180 So if they say what's[br]the numerator? 0:00:39.180,0:00:39.810 3. 0:00:39.810,0:00:41.310 What's the denominator? 0:00:41.310,0:00:43.220 It's 4, just the number[br]on the bottom. 0:00:43.220,0:00:44.910 They could've just called this[br]the number on the bottom. 0:00:44.910,0:00:47.340 They could've just called[br]this the number on top. 0:00:47.340,0:00:49.680 Now to think about what this[br]represents, what this fraction 0:00:49.680,0:00:52.600 represents, you can think[br]of it as three out of 0:00:52.600,0:00:54.270 four pieces of a pie. 0:00:54.270,0:00:55.380 That's how I think about it. 0:00:55.380,0:00:58.330 So you can imagine, the[br]denominator tells us, what are 0:00:58.330,0:01:01.680 we taking a fraction out of or[br]how many pieces are there? 0:01:01.680,0:01:03.950 So let's imagine a[br]pie like this. 0:01:03.950,0:01:07.240 So we could draw like[br]a square pie. 0:01:11.250,0:01:13.230 So this is what the denominator[br]represents. 0:01:13.230,0:01:17.100 This is what the number on[br]the bottom represents. 0:01:17.100,0:01:20.510 And then 3 says, we are[br]representing three of those 0:01:20.510,0:01:21.950 four pieces. 0:01:21.950,0:01:25.390 So this 3 tells us that out of[br]4 possible ones, I guess you 0:01:25.390,0:01:28.580 could think of it, we are using[br]three, or maybe we're 0:01:28.580,0:01:30.360 eating three. 0:01:30.360,0:01:33.205 So you can imagine if someone[br]says I ate three-fourths of a 0:01:33.205,0:01:35.880 pie-- this would be read as[br]three-fourths-- they're eating 0:01:35.880,0:01:38.740 the blue portion of the pie[br]if we cut it this way. 0:01:38.740,0:01:42.380 If we imagine a round pie,[br]it would look like this. 0:01:42.380,0:01:43.905 Let me draw a round pie. 0:01:43.905,0:01:47.190 So that is my round pie. 0:01:47.190,0:01:50.400 Let me cut it into four[br]equal pieces or 0:01:50.400,0:01:52.320 roughly equal pieces. 0:01:52.320,0:01:58.030 And if someone says I ate[br]three-fourths of this pie, 0:01:58.030,0:02:01.070 where the 3 is the numerator,[br]and then the 4, and you'd read 0:02:01.070,0:02:04.650 that as three-fourths, the 4 is[br]the denominator, they would 0:02:04.650,0:02:06.190 eat this much of the pie. 0:02:06.190,0:02:08.480 They would eat 3 of[br]the 4 pieces. 0:02:12.910,0:02:19.520 So this is is one piece, this[br]is two pieces, and this is 0:02:19.520,0:02:20.720 three pieces. 0:02:20.720,0:02:23.200 So you could imagine the 4, the[br]denominator represents the 0:02:23.200,0:02:27.730 total number of pieces in the[br]pie, and then the 3 represents 0:02:27.730,0:02:30.200 how many of those we ate.