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acceleration of gravity
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1. Tell him this remember a while ago when we had our deal he had a similar deal with Op TV. The moni
G
brothers
2. What is
G
?
3. Visualize the logarithm of
g
to the X, then you get this
4. So let this be a connected subgraph of
G
.
5.
G
-alright, okay, I'm, I'm boned.
6. Partial x over partial z with y held constant is negative
g
sub
7. And, when we plug in the formulas for f and
g
,
8. are stressed, so the stress pattern is DA-DA. Go ape. We have the
G
consonant sound and
9. Do we still have a connected subgraph of
G
10. Well, the chain rule tells us
g
changes because x,
11. If I give you the function
g
equals u of v.
12. So we'll reset
g
, and we'll set
g
to 3 plus 25 over 3.
13. It's defined as the spanning tree of
G
such
14. The derivative with respect to r of the logarithm of
g
of r
15. that covers all the vertices of
G
?
16. Taking the derivative of that is equal to
g
double prime of
17. How can I do that? Well, I can just look at how
g
18. is this equal to. Well, if
g
is held constant
19. So what I need to proof is that for all
G
,
20. Jade and Althea kissing on a tree. K-I-S-S-I-N-
G
!
21. Minus
g
of r and
g
prime of r.
22. If we compare the two things there, we get 4x squared plus
g
23. And we'll set
g
equal to--
24. Again, saying that
g
cannot change and keeping y constant
25. f sub x equals lambda
g
sub x, f sub y equals lambda
g
sub y,
26. divided by
g
of r squared.
27. So if
g
-- that's saying the non-homogeneous part--
28. So we say for all
G
and for all sets
29. So
g
new is going to be
g
old plus x divided
30. that looks a whole lot like this
g
term out here.
31. we just have
g
prime of r squared
32. by
g
old, over 2.
33. We said that a connected graph,
G
-- that's
34. There does not exist a connected graph
G
that has no ST.
35. It's defined as the spanning tree of
G
such
36. tells us
g
sub x dx plus
g
sub z dz is zero and we would like to
37. So this is the minimum spanning tree for the graph
G
38. What
G
?
39. So for example, say that
g
is 2 to the n plus 3 to the n.
40. setting
g
to always stay constant.
41. So for example, say that
g
is 2 to the n plus 3 to the n.
42. there exists a minimum spanning tree of
G
.
43. So we already know that T is a connected subgraph of
G
44. z over
g
sub x plus f sub z times dz.
45. y dy plus
g
sub z dz. And that is zero because we are
46.
g
is a function of y only. If you get an x here,
47. So I have to prove that for all
G
,
48. with the same vertices of
G
. So the only difference
49. natural log of
g
of r.
50. And we assume that it has the same vertices of
G
of course.
51. to be partial
g
, partial u.
52. maybe n squared, or some general function
g
of n.
53. So I'm going to write them as goodness of fit,
G
-O-F here.
54. Then in step 2, we put back in
g
of n,
55. because we showed that for all graphs
G
,
56. f and
g
, and you write f(
g
(x)), it really means you apply first
57. For all
G
, I still need to prove there
58. is that for any connected weighted graph
G
,
59. If we compare the two things there, we get 4x squared plus
g
60. What is
G
?
61. for
g
, which is the same thing, just divided by dz with y held
62. So for example, say
g
of n is n squared minus 1.
63. In step 1, we replace
g
of n by 0,
64. I..."That's a funny one, isn't it? "o-u-
g
-h-t"
65. means that the limit as x goes to infinity of
g
over h is 1.
66. A function
g
of x is tilde, a function h of x
67. I feel that booty, but man, what a [
g
]
68. Hoe gaat.
g
is pronounced as kha in Dutch.
69. plus
g
of n, like n cubed.
70. let T be a connected subgraph of
G
, but with a property
71. a connected graph
G
.
72. How much is that? How much is partial
g
,
73. gradient of
g
. There is a new variable here,
74. well,
g
still doesn't change. It is held constant.
75. plus -- Well, next we need to have partial
g
76. So what I need to proof is that for all
G
,
77.
g
then f. It works the same way as that.
78. I just do the same calculation with
g
instead of f.
79. minus
g
sub z over
g
sub x, plus partial f over partial z.
80. the ODE. And, y1 of x, notice I don't use a separate letter. I don't use
g
or h or something
81. Yes, see you
G
!
82. f, subject to the constraint
g
83. power and you visualize the logarithm of
g
to the X.
84. Suppose you have an example where
g
of n
85. So if
g
-- that's saying the non-homogeneous part--
86. If it's not, you create a new guess by averaging
g
and x
87. minus d equals
g
of n, where that's some fixed function
88. So we know a subgraph of
G
that touches all the different edges
89. Do we still have a connected subgraph of
G
90. Well, of course it cover all the vertices of
G
91. two then that will tell me what the derivative of
g
should be.
92. het met u? Remember
g
is pronounced as kha in Dutch therefore this is khaat. Hoe gaat
93. sub x dz plus f sub z dz. So that will be minus fx
g
sub
94. is first derivative of r divided by
g
of r.
95. In step 1, we replace
g
of n by 0,
96. spoken as y in Dutch. So it's y and
g
kha kha. I'm fine. Het gaat prima met mij.
97. So this is the minimum spanning tree for the graph
G
98. minus
g
sub z dz divided by
g
sub x.
99. r over
g
of r squared.
100.
g
sub Z of r is the expected value of e to the rZ.
101. Now, this time the constant is a true constant because
g
did
102. A function
g
of x is tilde, a function h of x
103. partial
g
over partial x. We can just write
g
sub x times
104. to look at the constraint
g
. Well, how do we do that?
105. If
g
is polynomial, you should guess a polynomial
106. And in particular, if this
g
term is 3 to the n,
107. How can I do that? Well, I can just look at how
g
108. So for example, say
g
of n is n squared minus 1.
109. divided by
g
.
110. Then you say, is
g
times
g
close enough to x?
111. hands on advanced CRISPR Cas9
G
knockout kit, you better believe
112. If you take that product of terms
g
to the r to the n-th
113. The derivative with respect to r of the logarithm of
g
of r
114.
g
. I would like to match this with
115. She's really walking in S&
G
116. That tells you
g
prime is 3y squared.
117. Well, what is dx? dx is now minus
g
sub z over
g
118. How does it change because of y? Well, partial
g
over partial y
119. So I'm going to write them as goodness of fit,
G
-O-F here.
120. partial x over partial z y constant plus
g
sub z.
121. Good day. Goedendag! Here n is silent and
G
is pronounced as Kha so it's Goedendag!
122. we just have
g
prime of r squared
123. connected, and with the same vertices as
G
.
124. So you start with a guess,
g
.
125. z over
g
sub x. Now we plug that into that and
126. I was even having thoughts in my head of just like you know what why doesn't anyone just remade pub
G
and Roblox?
127. and f sub z equals lambda
g
sub z.
128. there exists a minimum spanning tree of
G
such
129. Again, saying that
g
cannot change and keeping y constant
130. Let's say
g
equals 3.
131. And you've always really wanted to play pub
g
or you've been hearing about it
132. We look at the differential
g
. So dg is
g
sub x dx plus
g
sub
133. Well, partial
g
over partial x times the rate of change of x.
134. Yeah, check this out guys oh my
g
ah
135. So,
g
doesn't change. If
g
doesn't change then we
136. So all vertices in
G
are still connected
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