%Part2List.txt
y(0) = \alpha_1
1 \pm 20 - 173
F_{n} = F_{n - 1} + F_{n - 2}
\sqrt{1+\frac{1}{\sqrt{2}}} +\sqrt{1-\frac{1}{\sqrt{2}}}
10 + 67 \leq 77
(n-1)2^{n-4}
\frac{\sqrt{3}}{4}
\sqrt{x - y - z + x^{2} + y^{2} + z^{2}}
\log_{2} 8 = 3
n \log_2 n
14 \times 87 \neq -196
x_{1} + x_{2} = x_{3}
n \log(n)
n-1
\sin^2(x)
\sqrt{b^{2} - 4 a c}
x^{2} + y^{2} \lt 1
\gamma = \pi-\alpha-\beta
\phi(x)
3n-5
((117 \times 54) \div (141 \times 124)) - ((70 \div 193) \div 159) \geq 0
b=a^2+c^2
(166 - 122 + 32) + ((106 \div 30) \div (30 \div 18)) \geq 77
x_2 = \frac{-1+i\sqrt{7}}{2}
x_4 = -\sqrt{2}
10^n - k
e^{-1}
146 \times (101 + 157 - 181) = 11242
189 \pm 159 \times (50 \times 99)
n^{\log_2(3)}
\frac{1}{500}
((31 \div 52) - (21 \div 120)) \times 102 \geq 42
\frac{x^2+y^2}{a^2}-\frac{z^2}{c^2}-1=0
\frac{1}{-1} = \frac{-1}{1}
0 \pm 52 \times (169 + 196 - 58)
83 \pm ((179 \div 23) - (149 + 151)) \div 88
(72 \div 151) \div (10 \times 152) \leq 0
\left( z^{\frac{n}{2}} + y^{\frac{n}{2}} \right) \left( z^{\frac{n}{2}} - y^{\frac{n}{2}} \right) = x
10x = 3
\theta_2=\theta
175 \times (162 \times 103) \leq 2920050
(2 + 3i)
y \neq x
ax^{2} + 2bx + c = 0
\frac{4}{3}
n_1+\ldots+n_j
n^3 = n^{\log_{2}8}
\frac{\sin \theta + \cos \theta + \tan \theta}{x + y + z}
x^{\frac{1}{2} (1 + \frac{1}{2^2}) (1 + \frac{1}{2^4}) (1 + \frac{1}{2^8})}
\frac{1}{\log_a(b)}
\cos(a+b)= \cos(a) \cos(b) -\sin(a) \sin(b)
21-5\sqrt{21} + (15\sqrt{7}-21\sqrt{3})i
a+c=b
a_2=-1
\theta = \frac {n \times 360} {60 \times 1000}
c = \sqrt{a^2+b^2-2ab\cos\gamma}
c(0) = 1
8y_{i+1}
\log_{2} 8 + \log_{3} 9 + \log_{4} 1 6
z^2 - 2z - 1 = 0
(z^2 + y_0 - a_0z - b_0)(z^2 + y_0 + a_0z + b_0) = 0
\sin(x)
a^2 - 2ab = (a - b)^2 - b^2
x_{1} - x_{2} + y_{1} - y_{2} + z_{1} - z_{2}
(2-1)
\lim_{x \rightarrow \frac{\pi}{2} + 0} \tan x = - \infty
k_n=1
x^3 + 3x^2\sqrt{3} - 3x - \sqrt{3}
b \neq 0
b = \sqrt{2}
\lim_{x \rightarrow \frac{1}{4}} \frac{1 - 4^{x - \frac{1}{4}}}{1 - 4 x}
x \times (- \infty)
y=x^{n}
151 \pm 143 \div 97
((56 \times 52) \div 135) + (34 - (74 \times 92)) \geq -6752
\int \left( 2^{x} - 3 e^{x} \right) d x
\alpha_{n + 1} - 3 \beta = \frac{3}{2} \alpha_{n} + \beta - 3 \beta
\sqrt{1-z^2}
172 - 111 - 55 - 187 \neq -83
x=\phi_{ki}(z)
186 \pm 6 + 98 + 176 + 92
(x + 1) (8x^3 - 4x^2 - 4x + 1)=0
y_{1} + y_{3} = \sqrt{z_{2}}
\sin (a - b) = \sin a \cos b - \cos a \sin b
e^{i \pi} + 1 = 0
\frac{2}{3}n^3
\sin(- x) = -\sin(x)
(51 - 53 + 31) - ((186 \times 21) \times (161 \div 103)) \neq -8248
6 = 2^1(2^2-1)
x^2 - dy^2 =\pm 1
\frac{y_2x_2-y_1x_1}{n}
x_{(k)}
\frac{\tan \alpha - \tan \beta}{1 + \tan \alpha \tan \beta}
100 \pm 15 \times 16
y = \frac{1}{x^2 + 1}
89 \times ((155 \times 50) \div 132) \neq -1372
\pm i a
2^n-1
x=\beta_{3}y_{3}+\ldots+\beta_{n+1}y_{n+1}
\sin x - \sin y - \sin \left( x - y \right)
\frac{a^2}{b^2} = a^k
\log_c(a - b) = \log_c(c^{(\log_ca - \log_cb)} - 1 )+ \log_cb
c^2 = (a-b)^2+2ab
2^{50}
32 \pm 12 \times 15
\frac{n(n+1)}{2}+\frac{n(n-1)}{2}
10^{-12}
x^2 - x - 1 = 0
113 + (168 \div 86) \leq 115
\alpha_{n + 1} - 3 \beta = \frac{2}{3} a_{n} + \beta - 3 \beta
\cos (a + b) = \cos a \cos b - \sin a \sin b
\cos(2x)=\cos^2(x)-\sin^2(x)
7 \pm (111 \div (28 + 23)) \times ((53 + 187) \times (179 \div 147))
\frac{2 \tan \alpha}{1 - \tan^{2} \alpha}
\frac{\beta}{\alpha-1}
\sin^{2} \theta + \cos^{2} \theta = 1
1 - (-1)^d
\frac1{n^{k+2}}
ax + by + cz + d=0
59 + 53 \neq -65
y = \frac{1}{x}
\frac{1}{10}
y(\phi)
y^2=\frac{x^3}{2a-x}
76 \pm ((41 + 118) \times 124) \times 130
4^2 = 2^4
120 - 14 - 107 \leq 213
(18 + 22) \div 92 \neq 0
c_1=a_{11}
2^{69}
x^2+x+1 = 0
x^{-4}
x^5+x+a
x^3 = 18x + 35
58 + 4 \geq 61
\alpha_{n + 1} - 3 \beta = \frac{2}{3} \alpha_{n} + \beta - 3 \beta
-2x
\pi(e_1)
a + b + c + d + e
\frac{1}{a} F \left( a x + b \right) + C
\frac{b-a}{n}\leq\alpha
(a + b)^2 = a^2 + 2ab + b^2
b_{n}-a_{n}
26 \pm (109 + 119 - 82) \div ((169 - 123) + (20 \div 175))
2^{17}
z=0
x = \frac{- b \pm \sqrt{b^{2} - 4 a c}}{2 a}
76 \pm (102 + 150) \times 56
(-a)^n = a^n
x+dx
(166 + (93 \times 67)) - (64 + 127 + 176) \leq 6030
\sqrt{5+2\sqrt{6} }
\gamma = 1 + \frac{1}{n}
n\times d
\frac{1}{3}\frac{1}{3}\gamma
a^2-2ab
40 - (134 - (144 \div 154)) \geq -93
3^{n+1} + 2
\cos(4a) = 8\cos^4(a) - 8\cos^2(a) +1
7 \times 154 \neq -1362
\theta + \pi
e = \sum^{\infty}_{k = 0} \frac{1}{k !}
\lim_{x \rightarrow - 1} \frac{x^{3} + 1}{x + 1}
ac=1
0 \pm 145 - 35
\frac{(e^{i x} - e^{-i x})}{2} = i \sin(x)
2^{n(n - 1)}
12 \div 75 \geq 0
(2-1-1)
3 0 \times 2 9 x^{2 8}
1 - 1 + 1 - 1 + \ldots
(\gamma )
n = 0
a_{n}=n^{-\beta}
126 - 48 = 78
19 \times 7 \leq 133
\sin (nx)
60 - 136 \geq -76
x^{i + 2 j \times k^{3} - 2 \frac{j}{i}}
a \left( n \right) = \sum^{n}_{k = 1} \left( - 1 \right)^{n - k} k !
x^4 - 4x^3\sqrt{2} + 2x^2 + 4x\sqrt{2}+ 1
x^n=z
x - n
(29 - 24 + 169) \times 88 \leq -14431
x=\alpha_{1} y_{1}+\ldots+\alpha_{n+1}y_{n+1}
42 - 85 - 18 \geq -25
(47 \times 111) + 85 \geq 5301
192 - 166 \neq 12
\sqrt{1 + \sqrt{2 + \sqrt{3 + \sqrt{4}}}}
(x_1+y_1\sqrt{n})^k
x_{i} - x_{i + 1} + x_{i + 2}
1+2+3+\ldots+(n-1)+n
\tan z = \frac{\sin z}{\cos z}
(a + c)^2 = 12
y = z x
x^{2} + 2x + 1 = 0
((98 + 150) + (76 \div 16)) + ((97 \div 92) \times 151) \neq 326
\frac{9}{5}
-\frac{1}{\pi}
78 \pm 5 \times 47
dx^3+(4e-c^2)x^2-2cdx-d^2 = 0
x_{1} - x_{2} + y_{1} - y_{2} + z_{1} + z_{2}
2^{18}
0=\frac{d^2 y}{dx^2}
12 \pm ((29 \times 6) + 22) + ((47 \times 133) - (86 - 187))
b_0=1
\cos x + i \sin x=e^{ix}
x^2 + 2x\sqrt{2} + 1
(n-1)
179 \times ((10 - 77) \times (21 + 102)) \geq -1475139
10^{64}
2^5+2+1
\int \left( 2^{x} - 3 e^{x} \right) d_{x}
\sum_0^\infty \frac{1}{n^2}
199 - 151 = 48
((26 \div 128) + 50) - (183 \div 29) \neq -6
\left( x^{3} - x^{2} - x \right) \left( 2 x - 7 \right)
\sqrt{2+\sqrt{2}}
\frac{\sin B + \sin C}{\cos B + \cos C}
y+16=x
\sqrt{1+x}
e = 2
2 {k} {\pi}
(81 + (38 + 107)) \div 151 \leq 78
6a^2
67 - 132 - 181 - 194 = -52
n-i
30 - 180 + 70 \neq 294
(n+3)
n^2 - n + 41
37 \times 45 \geq 1664
y_1(x) = x^2
148 - 141 \neq -4
1 + \frac{1}{1 !} + \frac{1}{2 !} + \frac{1}{3 !} + \frac{1}{4 !}
\gamma_{jk}
A = \sqrt{a + \frac{1}{\sqrt{a + \frac{1}{\sqrt{a}}}}} + \sqrt{b}
102 + 72 \geq 173
x^{i + 2 j \times k^{3} - \frac{j}{2 i}}
3 = \sqrt{6+\sqrt{6+\sqrt{6+\sqrt{6+\ldots}}}}
3a + 2 \leq 5
