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I got 180 kill aswell 😎

all my ducks i own are full exotic😅

I have the back part but not the 2 other pieces on that

That wing and head look so cool especially the wing I don’t know what body that is though I don’t have any of those parts I have a ton of other parts though

That’s cool looking

Id?

Epico

i have 2 cursed exotic exotic

5 missed calls from dude perfect

How are you beating that?

Damn a clon venasuar!!

NAH I DONT EVEN HAVE A RAIKOU 🥺😭😭😭😭

Bro that's so lucky💀💀

5 missed calls from faze

ruclips.net/user/shortsWqv6vTiz5M4?si=wd7DVbrPht4CrqXv

Good account

Yo I swear I have you added you live in bc right????

615909716785 my id

Here are 235 chapters of mathematics: 1. Arithmetic Operations 2. Properties of Numbers 3. Fractions and Decimals 4. Integers 5. Prime Numbers 6. Factors and Multiples 7. Divisibility Rules 8. Exponents and Powers 9. Order of Operations 10. Number Patterns and Sequences 11. Place Value 12. Roman Numerals 13. Ratio and Proportion 14. Percentages 15. Profit and Loss 16. Simple Interest 17. Compound Interest 18. Discount and Markup 19. Average 20. Mean, Median, and Mode 21. Range 22. Probability 23. Counting Techniques 24. Permutations and Combinations 25. Sets 26. Union and Intersection of Sets 27. Subsets and Power Sets 28. Venn Diagrams 29. Functions and Relations 30. Domain and Range 31. Function Notation 32. Graphs of Functions 33. Inverse Functions 34. Linear Functions 35. Quadratic Functions 36. Polynomial Functions 37. Rational Functions 38. Exponential Functions 39. Logarithmic Functions 40. Trigonometric Functions 41. Trigonometric Identities 42. Trigonometric Equations 43. Law of Sines 44. Law of Cosines 45. Right Triangle Trigonometry 46. Graphs of Trigonometric Functions 47. Polar Coordinates 48. Parametric Equations 49. Sequences and Series 50. Arithmetic Sequences and Series 51. Geometric Sequences and Series 52. Binomial Theorem 53. Mathematical Induction 54. Complex Numbers 55. Arithmetic Operations with Complex Numbers 56. Polar Form of Complex Numbers 57. De Moivre's Theorem 58. Matrices 59. Matrix Operations 60. Determinants 61. Inverse of a Matrix 62. Systems of Linear Equations 63. Gauss-Jordan Elimination 64. Cramer's Rule 65. Vector Spaces 66. Linear Independence and Dependence 67. Basis and Dimension 68. Inner Product Spaces 69. Eigenvalues and Eigenvectors 70. Diagonalization 71. Orthogonalization 72. Differential Calculus 73. Limits and Continuity 74. Derivatives 75. Differentiation Rules 76. Implicit Differentiation 77. Related Rates 78. Higher Order Derivatives 79. Mean Value Theorem 80. L'Hôpital's Rule 81. Taylor and Maclaurin Series 82. Integral Calculus 83. Indefinite Integrals 84. Integration by Substitution 85. Integration by Parts 86. Trigonometric Integrals 87. Partial Fractions 88. Improper Integrals 89. Applications of Integration 90. Area Under a Curve 91. Volume of Revolution 92. Arc Length and Surface Area 93. Polar Coordinates 94. Parametric Equations 95. Differential Equations 96. First Order Differential Equations 97. Second Order Differential Equations 98. Homogeneous Differential Equations 99. Nonhomogeneous Differential Equations 100. Systems of Differential Equations 101. Laplace Transform 102. Fourier Series 103. Partial Differential Equations 104. Vector Calculus 105. Vector Fields 106. Line Integrals 107. Green's Theorem 108. Divergence Theorem 109. Stoke's Theorem 110. Conservative Vector Fields 111. Gradient, Divergence, and Curl 112. Three-Dimensional Coordinate Systems 113. Parametric Surfaces 114. Cylindrical and Spherical Coordinates 115. Multivariable Calculus 116. Partial Derivatives 117. Chain Rule 118. Directional Derivatives 119. Gradient Vector 120. Tangent Planes and Normal Vectors 121. Double Integrals 122. Triple Integrals 123. Change of Variables in Multiple Integrals 124. Surface Integrals 125. Flux Integrals 126. Vector Analysis 127. Green's, Gauss's, and Stokes's Theorems 128. Complex Analysis 129. Complex Functions 130. Analytic Functions 131. Contour Integration 132. Cauchy's Integral Theorem 133. Residue Theory 134. Laurent Series 135. Conformal Mapping 136. Real Analysis 137. Limits and Continuity 138. Sequences and Series 139. Differentiation and Integration 140. Metric Spaces 141. Topology 142. Functions of Several Variables 143. Continuous Functions 144. Differentiable Functions 145. Riemann Integration 146. Measure Theory 147. Lebesgue Integration 148. Hilbert Spaces 149. Banach Spaces 150. Fourier Analysis 151. Fourier Transform 152. Laplace Transform 153. Z-Transform 154. Convolution 155. Wavelets 156. Distribution Theory 157. Differential Geometry 158. Curves and Surfaces 159. Tangent Spaces and Normal Spaces 160. Riemannian Manifolds 161. Geodesics 162. Gaussian Curvature 163. Differential Forms 164. Exterior Derivative 165. Integration on Manifolds 166. Lie Groups 167. Lie Algebras 168. Lie Theory 169. Algebraic Topology 170. Homotopy Theory 171. Homology Theory 172. Cohomology Theory 173. Fiber Bundles 174. Characteristic Classes 175. Differential Topology 176. Morse Theory 177. Algebraic Geometry 178. Affine Geometry 179. Projective Geometry 180. Conic Sections 181. Algebraic Curves 182. Algebraic Surfaces 183. Commutative Algebra 184. Rings and Ideals 185. Modules 186. Noetherian Rings 187. Field Theory 188. Galois Theory 189. Algebraic Number Theory 190. Arithmetic Geometry 191. Elliptic Curves 192. Diophantine Equations 193. Cryptography 194. Coding Theory 195. Group Theory 196. Group Actions 197. Sylow Theory 198. Solvable and Nilpotent Groups 199. Representation Theory 200. Group Extensions 201. Group Cohomology 202. Commutative Group Theory 203. Algebraic Structures 204. Homological Algebra 205. Category Theory 206. Abstract Algebra 207. Universal Algebra 208. Semigroup Theory 209. Ring Theory 210. Noncommutative Ring Theory 211. Field Theory 212. Lattice Theory 213. Ordered Sets 214. Boolean Algebra 215. Topological Spaces 216. Metric Spaces 217. Continuity and Convergence 218. Compact Spaces 219. Connected Spaces 220. Separation Axioms 221. Product Spaces 222. Quotient Spaces 223. Manifolds 224. Smooth Manifolds 225. Differentiable Manifolds 226. Lie Groups 227. Lie Algebras 228. Lie Theory 229. Fiber Bundles 230. Differential Forms 231. Integration on Manifolds 232. Differential Operators 233. Riemannian Geometry 234. Symplectic Geometry 235. Pythagoras theorem If you saw this,you gotta subscribe me😜😜😉 Plz bro🤝

What does these tatoos mean on the venasuar?

Nice shoundo

Damn that raikou

Yes

I was staring to the FIRE IN THE HOLE WATER ON THE HILL WIND FROM THE LANDSCAPE/LAVA IN MY MOUTH RAHHHHHHHHHHHH sorry I’m related to gd

yes there are microclicks and no audio but it might be legit

Why is this so true?

The fact that I have test today.

id?

The zonk cube is fire🔥🔥🔥

No..?

Thanks for recording my level, apperacite it! ❤

Auto

I mean decorated

It’s bloodbath with no spikes guys😂

That does look kinda hard

sounds like, bloodbath?

What

than*

Yes

Yes but what’s swing copter this time

swingcopter

You are definitely not cheating

No. Make a level that is actually fun. This is making no one have fun.

ngl looks auto 🤔

Not bad

Idk idp ts gm

FS EASIER THAN STEREO MADNESS I CAN DO THAT TOTALLY 😭

definitely frame perfect portal hit boxes are so big :0

The thing that makes this impressive is how laggy it is

The lag bro💀