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Density of an irregular object | Density of an Irregular shaped object floating on water - Kisembo A
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In this video, we get to learn about the density of an irregular shaped object. For those who keep funding me via
How to find density of an irregular shaped object / solid which floats in water - Kisembo Academy.
#RelativeDensityOfFloatingSolid #RelativeDensity
transcript;
0:00:00.030,0:00:04.319
in this session I'm going to describe an
0:00:01.949,0:00:06.899
experiment that we can use to determine
0:00:04.319,0:00:13.650
the density of an irregular solid which
0:00:06.899,0:00:16.170
floats in water now the overall mind
0:00:13.650,0:00:17.310
behind this experiment is simply this we
0:00:16.170,0:00:19.500
are going to first get the relative
0:00:17.310,0:00:20.789
density of a object and then after
0:00:19.500,0:00:22.320
Density of an irregular object
getting the relative density of the
0:00:20.789,0:00:24.630
object we are going to go ahead and
0:00:22.320,0:00:25.830
multiply it by the density of water when
0:00:24.630,0:00:28.170
we get the relative density of the
0:00:25.830,0:00:30.240
object multiply that by the density of
0:00:28.170,0:00:32.850
water we will be able to get the density
0:00:30.240,0:00:35.219
of that regular object that we are
0:00:32.850,0:00:37.410
talking about just like though we've
0:00:35.219,0:00:40.770
been doing in our previous sessions in
0:00:37.410,0:00:42.870
the calculations so right before us we
0:00:40.770,0:00:45.870
are having this is called a spring
0:00:42.870,0:00:48.600
balance and we have definitely tied
0:00:45.870,0:00:50.760
something on it this is the solid that
0:00:48.600,0:00:54.570
floats in water the regular solid that
0:00:50.760,0:00:57.180
flow the irregular solid that floats in
0:00:54.570,0:00:59.309
water that whose density we want so as
0:00:57.180,0:01:02.280
you go ahead to find the density first
0:00:59.309,0:01:04.320
of all we are going to put a thread we
0:01:02.280,0:01:07.049
are going to tie a thread to this solid
0:01:04.320,0:01:09.360
and get the weight of this irregular
0:01:07.049,0:01:12.450
solid in air and we are going to call
0:01:09.360,0:01:15.150
that w1 that's our first step since this
0:01:12.450,0:01:16.680
solid but we needed to first get fully
0:01:15.150,0:01:19.080
immersed in water so it means we are
0:01:16.680,0:01:21.780
going to tie a sinker to this solid so
0:01:19.080,0:01:24.119
that it sinks inside now that we have
0:01:21.780,0:01:26.280
attached a sinker to this solid now
0:01:24.119,0:01:28.470
before we actually put this into water
0:01:26.280,0:01:30.270
we need to first get the weight of these
0:01:28.470,0:01:32.280
two so what we do is that we get the
0:01:30.270,0:01:34.860
weight of the solid and the sinker and
0:01:32.280,0:01:36.780
recall that w2 we get them when they are
0:01:34.860,0:01:39.659
still outside before we sink them in
0:01:36.780,0:01:42.150
water we've read we take the reading on
0:01:39.659,0:01:45.299
the spring balance and we determine the
0:01:42.150,0:01:47.420
weight of the solid at the sinker after
0:01:45.299,0:01:49.110
determining the weight of the solid and
0:01:47.420,0:01:51.780
the sinker
0:01:49.110,0:01:53.790
we now emerged baath of them in water
0:01:51.780,0:01:55.920
and when we must both of them in water
0:01:53.790,0:01:58.170
of course this upthrust that is going to
0:01:55.920,0:02:01.020
act on them so meaning there's going to
0:01:58.170,0:02:02.430
be a drop in the reading here so we are
0:02:01.020,0:02:05.130
able to determine the weight of the
0:02:02.430,0:02:07.310
stone and the sinker when they are both
0:02:05.130,0:02:09.200
immersed in water and we call that
0:02:07.310,0:02:12.110
w3
0:02:09.200,0:02:16.130
then afterwards we are going to take
0:02:12.110,0:02:18.920
away the regular solid that sinks in
0:02:16.130,0:02:19.880
that floats on water then we get the
0:02:18.920,0:02:22.2
#Physicsmaths
#Physicsmaths
How to find density of an irregular shaped object / solid which floats in water - Kisembo Academy.
#RelativeDensityOfFloatingSolid #RelativeDensity
transcript;
0:00:00.030,0:00:04.319
in this session I'm going to describe an
0:00:01.949,0:00:06.899
experiment that we can use to determine
0:00:04.319,0:00:13.650
the density of an irregular solid which
0:00:06.899,0:00:16.170
floats in water now the overall mind
0:00:13.650,0:00:17.310
behind this experiment is simply this we
0:00:16.170,0:00:19.500
are going to first get the relative
0:00:17.310,0:00:20.789
density of a object and then after
0:00:19.500,0:00:22.320
Density of an irregular object
getting the relative density of the
0:00:20.789,0:00:24.630
object we are going to go ahead and
0:00:22.320,0:00:25.830
multiply it by the density of water when
0:00:24.630,0:00:28.170
we get the relative density of the
0:00:25.830,0:00:30.240
object multiply that by the density of
0:00:28.170,0:00:32.850
water we will be able to get the density
0:00:30.240,0:00:35.219
of that regular object that we are
0:00:32.850,0:00:37.410
talking about just like though we've
0:00:35.219,0:00:40.770
been doing in our previous sessions in
0:00:37.410,0:00:42.870
the calculations so right before us we
0:00:40.770,0:00:45.870
are having this is called a spring
0:00:42.870,0:00:48.600
balance and we have definitely tied
0:00:45.870,0:00:50.760
something on it this is the solid that
0:00:48.600,0:00:54.570
floats in water the regular solid that
0:00:50.760,0:00:57.180
flow the irregular solid that floats in
0:00:54.570,0:00:59.309
water that whose density we want so as
0:00:57.180,0:01:02.280
you go ahead to find the density first
0:00:59.309,0:01:04.320
of all we are going to put a thread we
0:01:02.280,0:01:07.049
are going to tie a thread to this solid
0:01:04.320,0:01:09.360
and get the weight of this irregular
0:01:07.049,0:01:12.450
solid in air and we are going to call
0:01:09.360,0:01:15.150
that w1 that's our first step since this
0:01:12.450,0:01:16.680
solid but we needed to first get fully
0:01:15.150,0:01:19.080
immersed in water so it means we are
0:01:16.680,0:01:21.780
going to tie a sinker to this solid so
0:01:19.080,0:01:24.119
that it sinks inside now that we have
0:01:21.780,0:01:26.280
attached a sinker to this solid now
0:01:24.119,0:01:28.470
before we actually put this into water
0:01:26.280,0:01:30.270
we need to first get the weight of these
0:01:28.470,0:01:32.280
two so what we do is that we get the
0:01:30.270,0:01:34.860
weight of the solid and the sinker and
0:01:32.280,0:01:36.780
recall that w2 we get them when they are
0:01:34.860,0:01:39.659
still outside before we sink them in
0:01:36.780,0:01:42.150
water we've read we take the reading on
0:01:39.659,0:01:45.299
the spring balance and we determine the
0:01:42.150,0:01:47.420
weight of the solid at the sinker after
0:01:45.299,0:01:49.110
determining the weight of the solid and
0:01:47.420,0:01:51.780
the sinker
0:01:49.110,0:01:53.790
we now emerged baath of them in water
0:01:51.780,0:01:55.920
and when we must both of them in water
0:01:53.790,0:01:58.170
of course this upthrust that is going to
0:01:55.920,0:02:01.020
act on them so meaning there's going to
0:01:58.170,0:02:02.430
be a drop in the reading here so we are
0:02:01.020,0:02:05.130
able to determine the weight of the
0:02:02.430,0:02:07.310
stone and the sinker when they are both
0:02:05.130,0:02:09.200
immersed in water and we call that
0:02:07.310,0:02:12.110
w3
0:02:09.200,0:02:16.130
then afterwards we are going to take
0:02:12.110,0:02:18.920
away the regular solid that sinks in
0:02:16.130,0:02:19.880
that floats on water then we get the
0:02:18.920,0:02:22.2
#Physicsmaths
#Physicsmaths