WEBVTT
1
00:00:02.940 --> 00:00:04.349 A:middle L:90%
Okay, so we're asked to create a table.
2
00:00:04.839 --> 00:00:08.820 A:middle L:90%
So let's start with the value from left high.
3
00:00:08.830 --> 00:00:12.250 A:middle L:90%
So something to the left of one. That's 6.9
4
00:00:13.039 --> 00:00:15.480 A:middle L:90%
. So that's gonna be plugged into our own shindo
5
00:00:15.480 --> 00:00:20.649 A:middle L:90%
0.94 minus one over 0.9 feet about six minus one
6
00:00:21.039 --> 00:00:25.589 A:middle L:90%
, which is approximately 0.73395 So we're gonna do the
7
00:00:25.600 --> 00:00:29.649 A:middle L:90%
same for exiting 2.99 and then our function. Our
8
00:00:29.649 --> 00:00:35.799 A:middle L:90%
function approaches 0.67 DRI dri. Now, if I
9
00:00:35.810 --> 00:00:45.149 A:middle L:90%
actually could 0.999 our function approaches 0.667 drinks three valleys
10
00:00:45.159 --> 00:00:47.579 A:middle L:90%
from what? The right hand start inside. Let's
11
00:00:47.590 --> 00:00:53.119 A:middle L:90%
start with Axity conceded one point. Does one in
12
00:00:53.119 --> 00:00:59.350 A:middle L:90%
our function approaches 0.666? That was quick to 0.1
13
00:00:59.350 --> 00:01:04.629 A:middle L:90%
point 01 Our function is approximately 0.66 and when actually
14
00:01:04.629 --> 00:01:11.620 A:middle L:90%
could do 1.1. Our function is approximately 0.6015 as
15
00:01:11.629 --> 00:01:17.980 A:middle L:90%
we approach one from the left hand side and the
16
00:01:17.980 --> 00:01:23.750 A:middle L:90%
right hand side for approximately approaching 0.67 So the limit
17
00:01:25.069 --> 00:01:29.900 A:middle L:90%
and experts one of our function is approximately 10.67