00:01
So this problem is problem number 27 .21.
00:04
Okay.
00:06
So we have a deuterine of mass 3 .34 times 10 to the negative 27 kilograms.
00:18
So i'm going to write down here mass of deuterine.
00:22
That is 3 .34 times 10 to the negative 27 kilogram.
00:31
Okay.
00:34
Let me write down the problem number.
00:39
Here 27 .21.
00:48
So mass of the deuterine is 3 .3, 4 times 10 to the negative 27 kilogram.
00:54
And this is moving in a magnetic field, magnetic field of the magnitude 2 .5 tesla.
01:03
Now, when a charged particle moves in magnetic field, it moves in a circle.
01:08
In this case, we have the radius of the circle is given, which is r equals 6 .96 millimeter.
01:17
So i'm just going to write down 6 .96 times 10 to negative 3 meter.
01:22
Ok.
01:25
So from this information we have here, we first want to find the speed of the due turn.
01:31
Ok.
01:33
So v equals what? so when a charged particle in magnetic field, when the charge particle moves in magnetic field, then the force is provided by the magnetic field, right? so the force of the magnetic field, which is b -e -v, has to be providing the necessary centripetal force, which is m -d -v -squared over r.
02:07
Okay, radius of the circle.
02:10
So from this information here, if you cancel out this to here, you will get v, equals b -e -r over md.
02:28
All right.
02:30
So this, i'm gonna write this down here.
02:33
This value is gonna be, we know the value of b, and e actually, i forgot to mention here, it actually is always, e has to be 1 .6 times 10 to the negative 19 column.
02:49
It's always that...