Even and Odd Numbers - Basic Introduction - By The Organic Chemistry Tutor
Transcript
00:01 | in this video , we're going to focus on even | |
00:03 | and odd numbers . But let's begin our discussion with | |
00:06 | even numbers . What are even numbers ? Even numbers | |
00:12 | are basically multiples of two . Examples include two , | |
00:18 | four , 68 10 , 12 , 14 and so | |
00:25 | forth . So those are even numbers . Odd numbers | |
00:31 | are basically numbers that are not even Example of odd | |
00:37 | numbers are one , three , 57 nine , 11 | |
00:44 | and so forth . They might be wondering what about | |
00:48 | zero , zero is an even number . It's a | |
00:52 | multiple of 20 times two is zero . Now , | |
01:00 | consider these examples , The number is 25 , 46 | |
01:15 | , And 239 determine if these numbers are even or | |
01:19 | odd . So free deposit video . So how can | |
01:24 | we tell if 25 is even or odd ? Simply | |
01:28 | look at the ones digit 5 , 5 is an | |
01:32 | odd number . So 25 is going to be odd | |
01:36 | Now . What about 46 ? So looking at the | |
01:40 | last digit here , Six is even . So 46 | |
01:44 | is going to be an even number . 1 74 | |
01:49 | 4 is even . So 1 74 Is an even | |
01:53 | number . Both 46 and 1 74 . They are | |
01:56 | divisible by two . Any number from which you could | |
01:59 | divide by two and get an integer . As a | |
02:03 | result , it's going to be an even number two | |
02:07 | . Doesn't go into 2 39 . So that's not | |
02:09 | gonna be even And the fact that if we look | |
02:12 | at 99 is an odd number , so to 39 | |
02:15 | is going to be an odd number . Let's work | |
02:19 | on some other examples . Try these numbers 1067 , | |
02:26 | 5830 And 47,000 531 . So 1,067 if you look | |
02:37 | at the last number , that number is odd . | |
02:40 | So the entire number will be odd . 58 30 | |
02:44 | . This ends in a zero Zeros . Even so | |
02:47 | 58 30 will be even 5 47,031 1 is odd | |
02:52 | . So that whole number is going to be odd | |
02:56 | . So that's a quick and simple way in which | |
02:59 | you can identify even in odd numbers . Now let's | |
03:02 | focus on operations of these numbers . What happens when | |
03:08 | you add an even number with another even number ? | |
03:13 | Will you get an even number or an odd number | |
03:16 | ? The sum of two even numbers is an even | |
03:20 | number . For instance , if we would add four | |
03:22 | and 8 , Both for even numbers , the result | |
03:26 | will be even will get 12 , eight plus 10 | |
03:31 | Is 18 . Another even number 132 which is even | |
03:35 | plus 204 . That's even When you add up those | |
03:39 | numbers , you're gonna get 336 which is even as | |
03:45 | well . So the sum of two even numbers will | |
03:50 | give you an even results . Now , what happens | |
03:56 | when we add two odd numbers ? An odd number | |
04:01 | plus an odd number will give you an even number | |
04:06 | five plus tree . Those are two out numbers is | |
04:10 | equal to eight , 3-plus 9 . Another set of | |
04:14 | to our numbers , That is 12 , 12 , | |
04:18 | even 13 plus 19 . That's going to be 30 | |
04:23 | to another even number seven plus 11 . 2 odd | |
04:29 | numbers will give you an even result 18 . So | |
04:33 | the sum of two odd numbers is an even number | |
04:36 | and the sum of two even numbers is also an | |
04:39 | even number . Now , what if we add an | |
04:45 | even number and an odd number when you add these | |
04:49 | to ? The result will be odd . two is | |
04:54 | an even number . Three is an odd number . | |
04:57 | Two plus three is five , that's odd . Four | |
05:01 | is even seven is odd , 4-plus 7 is 11 | |
05:05 | , which is also odd . And here we have | |
05:09 | eight plus nine , eight plus nine is 17 , | |
05:12 | which is odd . So anytime you add an even | |
05:15 | number with an odd number , you're going to get | |
05:17 | an odd result or an odd number . Now , | |
05:20 | let's consider some other situations . What happens if we | |
05:26 | were to multiply an even number with another even number | |
05:33 | ? What result do you think we're going to get | |
05:36 | ? What's your guess on this one ? An even | |
05:38 | number times an even number gives you an even number | |
05:43 | . So let's look at some examples , if we | |
05:45 | multiply four and eight , This will give us 32 | |
05:51 | . Six is an even No . 12 is an | |
05:53 | even number six times 12 is 72 . Now , | |
05:59 | what about two times 6 ? Two times six is | |
06:03 | 12 . That's also even . So anytime you multiply | |
06:08 | an even number by an even number , you're gonna | |
06:11 | get an even result . Now , what's going to | |
06:14 | happen if we multiply an odd number with another odd | |
06:21 | number . So three is odd And the same is | |
06:25 | true for five . If we multiply three and 5 | |
06:28 | It's going to give us 15 . Seven is odd | |
06:33 | , Nine is odd as well , seven times nine | |
06:36 | . That's 63 . Now , let's try multiplying 11 | |
06:40 | x 13 . 11 times 13 that's 143 . So | |
06:46 | we can see that whenever you multiply two odd numbers | |
06:50 | , you're going to get an odd result . Now | |
06:57 | , what if we were to multiply and even and | |
06:59 | an odd number ? What's going to happen ? Two | |
07:06 | is even Audrey assad , two times 3 is six | |
07:10 | and even number four is even five is odd , | |
07:16 | four times five is 20 eight is even nine , | |
07:20 | Izod , 8 times nine is 72 . So an | |
07:23 | even number times an odd number we'll give you and | |
07:28 | even result . Now , what about subtraction ? What | |
07:33 | happens if we were to subtract an even number with | |
07:38 | another even number ? Let's see if we take a | |
07:42 | large even number and subtract it by a small even | |
07:44 | number . 10 -4 is six , 18 minus six | |
07:55 | is 12 , 24 -10 is 14 . So anytime | |
08:02 | you subtract an even number with another even number , | |
08:05 | you're going to get an even results , this is | |
08:11 | the reverse of adding to our numbers which gave us | |
08:13 | an even result . Now when adding to two odd | |
08:19 | numbers , we got an even number . Let's see | |
08:21 | what's going to happen if we subtract to our numbers | |
08:28 | . So let's take a large odd number and subtracted | |
08:31 | by A small odd number . 13 -76 , 17 | |
08:37 | -9 is eight , 11 -5 is six . So | |
08:43 | an odd number minus another odd number is an even | |
08:47 | number . Now if you would have taken even number | |
08:54 | and subtracted by an odd number the result will be | |
08:59 | odd . Or if you reverse it let's say if | |
09:04 | you take an odd number and subtracted by an even | |
09:06 | number , you'll also get an odd number to illustrate | |
09:13 | this . If we were to subtract 18 , A | |
09:16 | large even number by a small number will get 11 | |
09:19 | which is odd . Or if we could take 12 | |
09:22 | subtracted by three , That will give us an odd | |
09:24 | number nine . Now let's see if we take a | |
09:27 | larger odd number , like 15 subtracted by a small | |
09:30 | even number like four , That will give us the | |
09:32 | odd number 11 . If we were to take a | |
09:35 | nine subtracted by two it would give us the odd | |
09:38 | number seven . So an even minus an odd number | |
09:41 | or an odd number minus an even number . We'll | |
09:44 | give you an odd number . So that's basically it | |
09:48 | for this video hopefully gave you a good introduction into | |
09:51 | even and odd numbers and as well as their operations | |
00:0-1 | . |
Summarizer
DESCRIPTION:
OVERVIEW:
Even and Odd Numbers - Basic Introduction is a free educational video by The Organic Chemistry Tutor.
This page not only allows students and teachers view Even and Odd Numbers - Basic Introduction videos but also find engaging Sample Questions, Apps, Pins, Worksheets, Books related to the following topics.