1
00:00:00,920 --> 00:00:03,350
Let's get started with the math object.

2
00:00:04,240 --> 00:00:11,800
I have already created a new folder and have named it as math object and I have two files, my HTML

3
00:00:11,800 --> 00:00:20,290
and my JavaScript file and I have linked up my JavaScript to my HTML down below.

4
00:00:20,860 --> 00:00:21,360
Okay, good.

5
00:00:21,370 --> 00:00:24,450
So let's get our hands dirty with the math objects.

6
00:00:24,460 --> 00:00:27,670
Now we have empty JavaScript file.

7
00:00:27,970 --> 00:00:30,700
All right, so let's get started with the math object.

8
00:00:31,000 --> 00:00:36,570
Where the math objects functions are easy to understand.

9
00:00:36,580 --> 00:00:45,130
So I'm going to explain it in one single video and the challenges comes in when we put them into use

10
00:00:45,130 --> 00:00:45,920
cases.

11
00:00:45,940 --> 00:00:52,690
So you are going to have a lot of coding challenges after I exploit you the meaning and when to use

12
00:00:52,690 --> 00:00:54,580
this map functions.

13
00:00:54,700 --> 00:01:01,330
So the first one that we will talk about, so let me comment here and say math functions.

14
00:01:02,830 --> 00:01:03,820
Or object.

15
00:01:05,680 --> 00:01:12,590
So the first one that you would talk about is what you call moth dot absolute.

16
00:01:12,610 --> 00:01:18,460
So like I said, the PDF guy, we provided an order description to be inside the PDF.

17
00:01:18,670 --> 00:01:23,590
So the first one we would talk about is moth dot absolute.

18
00:01:23,620 --> 00:01:27,850
Then it takes in the number that I want to have the absolute.

19
00:01:28,270 --> 00:01:28,750
Oh.

20
00:01:29,080 --> 00:01:31,300
So what is the moth that absolute.

21
00:01:31,300 --> 00:01:35,380
Well it retains the absolute value.

22
00:01:36,080 --> 00:01:42,020
And that is only positive numbers will be retained if you pass a negative number to see positive.

23
00:01:42,440 --> 00:01:43,580
So let's have a look.

24
00:01:43,610 --> 00:01:49,660
So let's assign a variable called, let's say answer is equal to none.

25
00:01:49,670 --> 00:01:54,570
I'll in math, which is a global method built into the browser.

26
00:01:54,590 --> 00:02:01,850
So you see that I have it as that this object is not me or you who made it, so I'm going to use it.

27
00:02:01,850 --> 00:02:03,200
It's a built in method.

28
00:02:03,530 --> 00:02:10,130
So if I make use of dot, you see, I have all the functions or methods that we can use to operate on

29
00:02:10,130 --> 00:02:12,230
Mathematica operations.

30
00:02:12,800 --> 00:02:17,090
So what I want is a base meaning the absolute.

31
00:02:18,140 --> 00:02:21,860
Then I pass in the number I want to have observed with.

32
00:02:21,890 --> 00:02:23,630
So let's say I want to pass in ten.

33
00:02:24,260 --> 00:02:24,800
You get it?

34
00:02:24,800 --> 00:02:28,280
So I'll come down here and console that log and sum.

35
00:02:28,910 --> 00:02:33,170
So if I check the console, have a look.

36
00:02:33,170 --> 00:02:33,800
Indeed.

37
00:02:33,800 --> 00:02:34,740
We have ten.

38
00:02:34,760 --> 00:02:37,280
What about if I put negative here?

39
00:02:37,910 --> 00:02:40,010
You see that I still have ten.

40
00:02:40,190 --> 00:02:50,930
If I add, let's say sorry if I say 10.1, see that I still have 10.1.

41
00:02:50,960 --> 00:02:54,080
If I add any number to it, I still have it.

42
00:02:54,080 --> 00:03:03,200
So the is retains what the absolute value of the number and that is it about the math dot absolute.

43
00:03:03,530 --> 00:03:06,740
So again, let me comment this one.

44
00:03:06,740 --> 00:03:10,810
The next one is what you call moth dot round.

45
00:03:10,820 --> 00:03:15,410
The name is even descriptive, which is moth dot round.

46
00:03:16,240 --> 00:03:22,360
So it is used to retain a value of x rounded to the nearest integer.

47
00:03:22,660 --> 00:03:23,870
So here we go.

48
00:03:23,890 --> 00:03:31,390
So the same way counts as say, my answer is equal to math dot round.

49
00:03:32,170 --> 00:03:40,030
If I pass in, let's say 5.5, if I save it, we see that I have C's.

50
00:03:40,060 --> 00:03:44,110
It has rounded to the nearest whole number or integer.

51
00:03:44,200 --> 00:03:52,570
So if I pass in, let's say 5.1, you see that it ignored one because it is not up to five.

52
00:03:52,600 --> 00:03:54,340
If I pass, let's say four.

53
00:03:55,790 --> 00:03:57,260
I see that I still have four.

54
00:03:57,290 --> 00:04:04,500
I still have five, but if it's more than five or equal to five is going to run it to the nearest integer.

55
00:04:04,520 --> 00:04:06,170
So this would be six.

56
00:04:06,350 --> 00:04:08,300
That is the round for you.

57
00:04:08,840 --> 00:04:12,910
The next method of function is called C0.

58
00:04:13,490 --> 00:04:14,010
Great.

59
00:04:14,030 --> 00:04:16,910
So let me copy this one.

60
00:04:16,910 --> 00:04:19,130
Let me copy this one here and now.

61
00:04:19,130 --> 00:04:20,730
Paste it here and change this one.

62
00:04:20,750 --> 00:04:22,130
Let me comment this one now.

63
00:04:22,160 --> 00:04:24,050
This is called SEAL.

64
00:04:24,080 --> 00:04:26,380
We still have the math object.

65
00:04:26,390 --> 00:04:28,100
So what does the seal mean?

66
00:04:28,100 --> 00:04:33,800
Well, it retains the value of X rounded to the nearest integer.

67
00:04:33,860 --> 00:04:36,050
So let's have a look at differences here.

68
00:04:36,590 --> 00:04:39,490
All of these ones returns to the nearest integer.

69
00:04:39,500 --> 00:04:40,890
That is a round.

70
00:04:40,910 --> 00:04:43,970
But let's have a look at the round.

71
00:04:44,000 --> 00:04:46,610
If I save this one, you see that?

72
00:04:46,610 --> 00:04:49,100
Well, I got six.

73
00:04:49,360 --> 00:04:51,980
Okay, so what about if it is less than five?

74
00:04:51,980 --> 00:04:52,880
Let's see one.

75
00:04:53,330 --> 00:04:56,360
But after it has, what, round to six?

76
00:04:56,450 --> 00:04:57,050
You see that?

77
00:04:57,050 --> 00:05:02,000
So it doesn't take whether the decimal places is less than or equal to five.

78
00:05:02,240 --> 00:05:08,450
As soon as you see decimal place, less than zero is going to run into the nearest whole number.

79
00:05:08,480 --> 00:05:10,820
That is one trick about that.

80
00:05:11,410 --> 00:05:11,740
Okay.

81
00:05:11,750 --> 00:05:16,940
The next one is going to be what is called flow and this one is commonly used.

82
00:05:16,990 --> 00:05:19,280
So you also commonly this you.

83
00:05:19,280 --> 00:05:20,740
Sorry, I see you.

84
00:05:21,890 --> 00:05:22,250
Okay.

85
00:05:22,250 --> 00:05:23,970
So let me copy this one.

86
00:05:23,990 --> 00:05:25,670
Come down here, paste it.

87
00:05:25,670 --> 00:05:28,370
And now this is called the floor.

88
00:05:29,220 --> 00:05:30,490
We are going to floor you.

89
00:05:30,500 --> 00:05:30,870
Okay?

90
00:05:30,890 --> 00:05:31,940
Comment this one.

91
00:05:31,940 --> 00:05:34,370
And here we change this one to floor.

92
00:05:35,060 --> 00:05:35,570
Okay.

93
00:05:35,570 --> 00:05:40,790
So if I save this one before I save it, let me explain to you what is the floor?

94
00:05:40,820 --> 00:05:45,830
The all retains the value of x rounded to the nearest integer.

95
00:05:45,830 --> 00:05:49,820
But the cool thing is that there are some special use cases here.

96
00:05:50,120 --> 00:05:55,610
If I save this one, you can see that I got five again.

97
00:05:55,640 --> 00:05:59,620
Ideally it makes sense because one is less than five.

98
00:05:59,630 --> 00:06:03,570
So if I add even two here or three here is still five.

99
00:06:03,590 --> 00:06:05,450
To me, this one makes sense.

100
00:06:05,450 --> 00:06:07,400
But what about if I add five?

101
00:06:07,580 --> 00:06:08,870
Well, it's two.

102
00:06:08,870 --> 00:06:09,500
Five.

103
00:06:09,530 --> 00:06:11,390
What about I put nine?

104
00:06:11,540 --> 00:06:13,430
Well, it's two five.

105
00:06:13,490 --> 00:06:21,710
So this one, it doesn't take the decimal place into consideration whether it's less than or equal to

106
00:06:21,710 --> 00:06:23,940
five or more than five.

107
00:06:23,960 --> 00:06:25,070
It doesn't care.

108
00:06:25,280 --> 00:06:30,920
When we come to money issue, I don't use floor, but it depends on some use cases whereby you don't

109
00:06:30,920 --> 00:06:33,100
care about decimal places.

110
00:06:33,110 --> 00:06:38,080
So this one will change the whole number, whether it has a decimal place or not.

111
00:06:38,090 --> 00:06:39,800
That is flow for you.

112
00:06:40,010 --> 00:06:40,430
All right.

113
00:06:40,430 --> 00:06:50,270
The next function is called math dot square root s q r t.

114
00:06:50,270 --> 00:06:52,310
So let me comment this one out here.

115
00:06:52,820 --> 00:06:53,270
Okay.

116
00:06:53,270 --> 00:06:58,280
So this one has made me remember it way back high school.

117
00:06:59,210 --> 00:07:06,410
Do a mathematical class, a question like, Can you find me a square root of two or 25?

118
00:07:06,680 --> 00:07:08,390
Well, so it is a time.

119
00:07:08,390 --> 00:07:14,630
So after you've gone through this, you can create your own application to perform mathematical calculations

120
00:07:14,630 --> 00:07:17,180
like this, operations like this ones.

121
00:07:17,450 --> 00:07:25,280
So here all I need is I'll pass in a dot zero alt square root.

122
00:07:25,640 --> 00:07:28,490
So what would be the square root of five?

123
00:07:29,030 --> 00:07:31,400
I guess it's simple mathematics, right?

124
00:07:31,400 --> 00:07:36,030
Before I save it, it's going to be what, square root of 25?

125
00:07:36,060 --> 00:07:37,790
Well, I think this one that makes sense to me.

126
00:07:37,790 --> 00:07:39,720
Well, what about 25?

127
00:07:40,940 --> 00:07:44,210
What, about 36 going to be six, right?

128
00:07:44,780 --> 00:07:50,180
Yes, six because six times six is 36 and you're going to be 25 two.

129
00:07:50,210 --> 00:07:54,130
Five times five is what 25 is going to be five.

130
00:07:54,140 --> 00:07:55,820
That is correct for you.

131
00:07:56,520 --> 00:08:02,860
So we can create a simple application just to find a square root of any number, whatever.

132
00:08:02,880 --> 00:08:09,090
If I ask you to find the square root of, say, 1.8888444333.

133
00:08:09,120 --> 00:08:10,530
Can you tell me at a spot?

134
00:08:10,560 --> 00:08:11,130
Nope.

135
00:08:11,220 --> 00:08:15,600
But for this one, if I save it, I get the answer, which is

136
00:08:15,600 --> 00:08:21,560
1.37435236868133649.

137
00:08:21,660 --> 00:08:22,200
Is it?

138
00:08:22,440 --> 00:08:30,180
So for this one, we can run it up to the nearest whole number by using flow to get only one if you

139
00:08:30,180 --> 00:08:30,360
want.

140
00:08:30,360 --> 00:08:31,460
In that way, why not?

141
00:08:31,470 --> 00:08:32,610
We can go back that way.

142
00:08:32,669 --> 00:08:34,650
That is square root for you.

143
00:08:35,250 --> 00:08:40,289
Okay, so let me bring it back to 25, which makes sense in a normal sense to me here.

144
00:08:40,740 --> 00:08:46,320
So what about the next method is what we call OC.

145
00:08:46,800 --> 00:08:50,310
Find the power of accession number.

146
00:08:50,340 --> 00:08:54,030
These are all, I mean, high school mathematical operations.

147
00:08:54,240 --> 00:08:58,530
So let me copy this one and then come down here.

148
00:08:58,770 --> 00:09:00,330
Let me comment this one out.

149
00:09:00,360 --> 00:09:01,950
Now, here we go.

150
00:09:02,100 --> 00:09:03,970
This is called the power.

151
00:09:03,990 --> 00:09:06,490
Find the power of two numbers.

152
00:09:06,640 --> 00:09:07,050
Okay.

153
00:09:07,260 --> 00:09:13,470
The cool thing about the power here is that this one takes into argument.

154
00:09:13,770 --> 00:09:15,540
Let's say you want to find two.

155
00:09:15,540 --> 00:09:16,410
Power three.

156
00:09:16,800 --> 00:09:17,430
What does it mean?

157
00:09:17,440 --> 00:09:19,140
22% means that.

158
00:09:19,320 --> 00:09:20,310
Let me show you.

159
00:09:20,340 --> 00:09:22,170
Maybe if some of you have forgotten.

160
00:09:22,170 --> 00:09:24,270
So let's say that I want to find.

161
00:09:24,450 --> 00:09:26,040
I mean the power of two.

162
00:09:26,040 --> 00:09:26,630
Power three.

163
00:09:26,640 --> 00:09:27,750
Let's say two.

164
00:09:27,870 --> 00:09:29,100
Power three.

165
00:09:29,670 --> 00:09:30,150
Like this.

166
00:09:30,150 --> 00:09:31,410
One, two.

167
00:09:32,500 --> 00:09:33,490
Part three.

168
00:09:33,520 --> 00:09:34,390
Like this one.

169
00:09:34,600 --> 00:09:35,240
What does it mean?

170
00:09:35,260 --> 00:09:42,070
This means that multiply two three times, you're going to be two by two by two.

171
00:09:42,400 --> 00:09:46,910
If it is ten, multiply two by itself ten times.

172
00:09:46,930 --> 00:09:47,970
That's the square root.

173
00:09:47,980 --> 00:09:48,610
The power.

174
00:09:48,610 --> 00:09:49,210
Sorry.

175
00:09:49,420 --> 00:09:52,900
So here we're going to pass in two arguments.

176
00:09:52,900 --> 00:09:54,910
Let's say two, comma, three.

177
00:09:54,940 --> 00:09:58,660
This means that to power three, it's going to be eight, right?

178
00:09:58,660 --> 00:10:00,830
So two times two times two is eight.

179
00:10:00,850 --> 00:10:01,870
So let's save it.

180
00:10:02,110 --> 00:10:04,390
And indeed I have eight.

181
00:10:04,510 --> 00:10:05,380
That is that.

182
00:10:05,470 --> 00:10:09,550
The next one is what we call the minimum.

183
00:10:10,030 --> 00:10:11,720
For example, I like this method a lot.

184
00:10:11,740 --> 00:10:18,190
For example, if we have some arrays of numbers, I ask your place, can you find me the minimum number

185
00:10:18,190 --> 00:10:19,840
in this particular array?

186
00:10:20,020 --> 00:10:26,320
Do you remember in our previous coding challenges, we have some scenarios like this whereby I ask you

187
00:10:26,320 --> 00:10:32,380
that find me the minimum number of two, a minimum number between numbers or a of numbers.

188
00:10:32,380 --> 00:10:33,550
So it is a time.

189
00:10:33,700 --> 00:10:35,800
So here, let me copy this one.

190
00:10:35,800 --> 00:10:40,870
And now come down here and commit this one out and this one just type in min.

191
00:10:41,500 --> 00:10:48,130
And if we see the IntelliSense, we have min value and two values, one one here and then retain the

192
00:10:48,130 --> 00:10:50,680
smaller of the set of supplied numeric expressions.

193
00:10:50,680 --> 00:10:56,020
The name is in descriptive here, so return the minimum value provided to this function.

194
00:10:56,260 --> 00:11:02,440
If I save this one, these two which are which of these is a minimum or the list if I save it?

195
00:11:02,440 --> 00:11:03,820
Indeed it going to be two.

196
00:11:04,660 --> 00:11:05,530
Yes, indeed.

197
00:11:05,710 --> 00:11:05,970
Whatever.

198
00:11:05,990 --> 00:11:14,770
If I pass in, let's say nine and negative two is negative two is a minimum number among these two.

199
00:11:15,160 --> 00:11:19,330
So we can work on array than just providing these two.

200
00:11:19,330 --> 00:11:22,000
I mean, numbers, that is a mean for you.

201
00:11:22,270 --> 00:11:28,020
What about the maximum it returns, the maximum number provided.

202
00:11:28,030 --> 00:11:35,350
So if I change this one to maximum the same process, I get nine because nine is larger than negative

203
00:11:35,380 --> 00:11:35,800
two.

204
00:11:35,830 --> 00:11:39,370
The next method is what you call the random.

205
00:11:39,370 --> 00:11:46,960
And this method is really crucial because we can make a lot of use cases out of it.

206
00:11:47,170 --> 00:11:48,250
This is maximum.

207
00:11:48,490 --> 00:11:50,410
Yeah, and this is random.

208
00:11:51,640 --> 00:11:57,400
So for this method we can create awesome guessing game applications and which are times two.

209
00:11:57,430 --> 00:12:04,600
This method is being used to generate, let's say, token or code when trying to log into application.

210
00:12:04,600 --> 00:12:08,740
That maybe five digit code has been sent to your email.

211
00:12:08,770 --> 00:12:09,790
Please check it out.

212
00:12:09,790 --> 00:12:12,760
It's been done using the moth dot random.

213
00:12:12,910 --> 00:12:15,220
So let's see how you're going to do this one.

214
00:12:15,370 --> 00:12:17,260
So moth dot random.

215
00:12:17,590 --> 00:12:20,800
I mean, generate random numbers between two numbers.

216
00:12:20,830 --> 00:12:21,410
Okay.

217
00:12:21,460 --> 00:12:25,990
So let's say that I want to generate random numbers for this one.

218
00:12:26,570 --> 00:12:30,340
All I need is that I'll just bring in random as that.

219
00:12:31,030 --> 00:12:32,740
If I do this one, I save it.

220
00:12:32,740 --> 00:12:36,190
Now, if I console.log the answer, let's see.

221
00:12:36,340 --> 00:12:42,850
We're going to be any time I refresh the page, you see that I get different numbers in the console.

222
00:12:43,150 --> 00:12:44,560
That's the beauty of it.

223
00:12:44,680 --> 00:12:45,970
That's the beauty of it.

224
00:12:45,970 --> 00:12:52,330
So for this one, by default, by default, it's from 0 to 1.

225
00:12:52,330 --> 00:13:01,150
And these are inclusive from where 0 to 1, zero is exclusive and one is between zero and one meaning

226
00:13:01,360 --> 00:13:04,360
you cannot get up to zero and you can never get to one.

227
00:13:04,360 --> 00:13:06,880
Okay, so let's see this by default.

228
00:13:06,880 --> 00:13:14,920
What about if I want to provide my own random numbers between, let's say, two values, let's say get

229
00:13:14,920 --> 00:13:20,200
a random numbers between ten, five and ten or 20 and 30.

230
00:13:20,230 --> 00:13:21,910
How are you going to do that?

231
00:13:22,240 --> 00:13:27,610
This task at first glance is going to be a little bit worth to you, but just pay attention and you

232
00:13:27,610 --> 00:13:28,990
can receive the formula.

233
00:13:29,020 --> 00:13:33,130
Anytime you want to get something of that sort, just make reference to it and that is it.

234
00:13:33,130 --> 00:13:40,720
So let's say that gets random random numbers between.

235
00:13:41,600 --> 00:13:44,390
Two numbers.

236
00:13:46,030 --> 00:13:46,420
Yes.

237
00:13:46,420 --> 00:13:49,450
So let me have enough room here because it is very important.

238
00:13:49,630 --> 00:13:51,910
So let me comment this one here for now.

239
00:13:52,270 --> 00:13:52,630
Great.

240
00:13:52,630 --> 00:13:53,800
So now here we go.

241
00:13:53,830 --> 00:14:00,130
Let's have let's look at the syntax, how we can get I mean, random numbers between two numbers.

242
00:14:00,820 --> 00:14:01,200
Good.

243
00:14:01,210 --> 00:14:04,870
So the alternative is that you bring in math like that.

244
00:14:04,870 --> 00:14:07,900
Let me have a comment that will not have something like this one.

245
00:14:07,900 --> 00:14:16,120
So you bring in the math dot random like this one.

246
00:14:16,120 --> 00:14:18,250
Okay, math that random.

247
00:14:18,550 --> 00:14:22,180
And then you're going to multiply that one as a function like this one.

248
00:14:22,180 --> 00:14:30,970
Then you multiply by the maximum minus minimum plus one and then plus the minimum.

249
00:14:30,970 --> 00:14:35,560
So so this one, it goes like this one I'm going to subtract.

250
00:14:35,560 --> 00:14:38,200
I'll bring in mine parentheses.

251
00:14:38,950 --> 00:14:47,230
Like this one, and then I would take my maximum minus minimum, then I would add plus one and then

252
00:14:47,230 --> 00:14:51,400
a plus one here, and then I would add plus my minimum.

253
00:14:51,640 --> 00:14:55,990
So this is a formula to get random numbers between two numbers.

254
00:14:56,260 --> 00:15:04,390
So again, the maximum number minus the minimum number plus one and then plus the minimum number.

255
00:15:04,480 --> 00:15:05,740
Let's have a look.

256
00:15:05,740 --> 00:15:14,530
For example, let's say example here, example, let's say that gets.

257
00:15:15,550 --> 00:15:17,890
Random numbers.

258
00:15:20,100 --> 00:15:21,180
Between.

259
00:15:22,370 --> 00:15:24,780
Ten and 20.

260
00:15:24,800 --> 00:15:26,900
So let's see how we're going to do this one.

261
00:15:27,200 --> 00:15:32,180
So I would say const rant random is equal to.

262
00:15:32,210 --> 00:15:36,920
Remember our being in first of all my math floor which is math.

263
00:15:37,100 --> 00:15:41,200
Sorry, random math, but random as my function call.

264
00:15:41,210 --> 00:15:45,780
The next one is how multiply my multiplication sign like that.

265
00:15:45,800 --> 00:15:48,550
And next is this syntax.

266
00:15:48,560 --> 00:15:52,610
My parentheses max minus minimum plus one.

267
00:15:52,610 --> 00:15:54,020
So here we go.

268
00:15:54,380 --> 00:15:59,660
Is going to be maximum the maximum, which is, let's say 20.

269
00:15:59,660 --> 00:16:00,260
Right?

270
00:16:00,660 --> 00:16:05,900
We go here and then minus the minimum and then plus one.

271
00:16:05,990 --> 00:16:09,530
Then I will add my minimum, which is ten.

272
00:16:10,760 --> 00:16:15,440
So we can create a function to make it more dynamic and we get back to that very soon.

273
00:16:15,770 --> 00:16:16,100
All right.

274
00:16:16,100 --> 00:16:20,930
So let's cancel out the random number here as round.

275
00:16:21,590 --> 00:16:26,050
Okay, so I got 13.59 and the decimal places.

276
00:16:26,060 --> 00:16:31,880
So let's say like you don't want to help the decimal places, you can use the floor method to floor

277
00:16:31,880 --> 00:16:33,100
and get a whole number.

278
00:16:33,110 --> 00:16:38,300
So here I'll cut the result and pass into that floor.

279
00:16:38,330 --> 00:16:39,830
Remember the floor?

280
00:16:40,160 --> 00:16:43,010
What it does do not pass in my random number.

281
00:16:43,010 --> 00:16:46,880
Then I get a whole number upon every random numbers.

282
00:16:47,330 --> 00:16:51,080
That is it about the the minimum.

283
00:16:51,440 --> 00:16:53,880
Sorry, the random function or method.

284
00:16:53,900 --> 00:16:57,810
So with this one, I will simplify it in nice way Lacey.

285
00:16:58,010 --> 00:17:01,460
I'll just pass in the so I'll copy this one.

286
00:17:01,460 --> 00:17:07,640
So this one the same thing as by passing everything inside math dot floor.

287
00:17:08,180 --> 00:17:16,579
Then I'll paste my logic inside and then I can remove the floor from here like that.

288
00:17:16,579 --> 00:17:18,859
And then I have it so the same as before.

289
00:17:18,890 --> 00:17:22,369
This syntax is what you are going to see most in some code.

290
00:17:22,460 --> 00:17:22,849
All right.

291
00:17:22,880 --> 00:17:28,069
Now that we have the overview of some of the methods in this video, let's get started with our coding

292
00:17:28,069 --> 00:17:28,670
challenge.

