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1. A = \pi r^2 (Area of a circle)

2. V = \frac{4}{3}\pi r^3 (Volume of a sphere)

3. P = 2\pi r (Perimeter of a circle)

4. SA = 4\pi r^2 (Surface area of a sphere)

5. A = lw (Area of a rectangle)

6. V = lwh (Volume of a rectangular prism)

7. P = 2l + 2w (Perimeter of a rectangle)

8. SA = 2lw + 2lh + 2wh (Surface area of a rectangular prism)

9. A = \frac{1}{2}bh (Area of a triangle)

10. V = \frac{1}{3}Bh (Volume of a pyramid)

11. P = a + b + c (Perimeter of a triangle)

12. SA = \frac{1}{2}pl + B (Surface area of a pyramid)

13. A = \frac{1}{2}ap (Area of a trapezoid)

14. V = \frac{1}{3}Bh (Volume of a cone)

15. C = 2\pi r (Circumference of a circle)

16. SA = \pi r^2 + \pi rl (Surface area of a cone)

17. A = \pi(R^2 - r^2) (Area of a ring)

18. V = \pi h(R^2 - r^2) (Volume of a ring)

19. SA = 2\pi h(R + r) (Surface area of a ring)

20. A = \frac{1}{2}r^2\theta (Area of a sector)

21. C = 2\pi r + 2h (Circumference of a cylinder)

22. A = 4s (Area of a square)

23. V = s^3 (Volume of a cube)

24. D = 2r (Diameter of a circle)

25. R = \frac{D}{2} (Radius of a circle)

26. F = ma (Force equals mass times acceleration)

27. E = mc^2 (Einstein's mass-energy equivalence)

28. PV = nRT (Ideal gas law)

29. \frac{dy}{dx} = f'(x) (Derivative of a function)

30. \int f(x) dx (Integral of a function)

31. \Delta x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a} (Quadratic formula)

32. V = \frac{1}{3}\pi r^2 h (Volume of a cylinder)

33. A = 2\pi rh + 2\pi r^2 (Surface area of a cylinder)

34. A = \pi rs + \pi r^2 (Area of a cone)

35. V = \frac{1}{3}\pi r^2 h (Volume of a cone)

36. I = \frac{V}{R} (Ohm's Law)

37. P = IV (Power equals current times voltage)

38. F_{friction} = \mu F_{normal} (Frictional force formula)

39. W = Fd\cos(\theta) (Work formula)

40. P = \frac{W}{t} (Power formula)

41. KE = \frac{1}{2}mv^2 (Kinetic energy formula)

42. PE = mgh (Potential energy formula)

43. f = \frac{1}{T} (Frequency formula)

44. v = \frac{d}{t} (Velocity formula)

45. a = \frac{v_f - v_i}{t} (Acceleration formula)

46. d = v_it + \frac{1}{2}at^2 (Distance formula)

47. v_f^2 = v_i^2 + 2ad (Velocity final squared formula)

48. F_{grav} = \frac{GMm}{r^2} (Gravitational force formula)

49. F_{spring} = -kx (Hooke's Law)

50. \omega = 2\pi f (Angular frequency formula)

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List of formulas you can learn using this mathematics formula generator

1. Area of solid shapes

2. Volume of solid shapes

3. Perimeter of solid shapes

4. Surface area of solid shapes

5. Algebra

6. Logarithms

7. Matrix

8. Complex numbers

9. Calculus

10. Differential calculus

11. Integral calculus

12. Statistics

13. Probability

14. Trigonometry

15. Engineering maths

16. Linear equations

17. Quadratic equations

18. Systems of equations

19. Polynomial equations

20. Rational equations

21. Exponential functions

22. Trigonometric functions

23. Inverse functions

24. Limits

25. Derivatives

26. Integrals

27. Taylor series

28. Fourier series

29. Partial derivatives

30. Laplace transforms

31. Probability distributions

32. Central limit theorem

33. Hypothesis testing

34. Regression analysis

35. Factorials

36. Permutations

37. Combinations

38. Binomial theorem

39. Pascal's triangle

40. Law of Sines

41. Law of Cosines

42. Heron's formula

43. Cayley-Hamilton theorem

44. Eigenvalues

45. Eigenvectors

46. Cramer's rule

47. Pythagorean theorem

48. Distance formula

49. Midpoint formula

50. Discriminant

51. Area between curves

52. Riemann sum

53. Mean value theorem

54. Fundamental theorem of calculus

55. Convergence tests

56. Infinite series

57. Power series

58. Maclaurin series

59. L'Hopital's rule

60. Implicit differentiation

61. Related rates

62. Chain rule

63. Product rule

64. Quotient rule

65. Taylor polynomials

66. Polar coordinates

67. Parametric equations

68. Vectors

69. Dot product

70. Cross product

71. Vector calculus

72. Curvature

73. Arc length

74. Work

75. Fluid mechanics

76. Mechanics

77. Kinematics

78. Dynamics

79. Newton's laws

80. Torque

81. Work-energy theorem

82. Momentum

83. Impulse

84. Elastic collisions

85. Inelastic collisions

86. Conservation of energy

87. Characteristic equations

88. Laplace equation

89. Wave equation

90. Heat equation

91. Laplace-Beltrami operator

92. Conformal mapping

93. Cauchy-Riemann equations

94. Laurent series

95. Residue theorem

96. Analytic functions

97. Line integrals

98. Surface integrals

99. Flux

100. Divergence

101. Curl

102. Green's theorem

103. Stokes' theorem

104. Gauss' theorem

105. Finite differences

106. Forward differences

107. Backward differences

108. Central differences

109. Constrained optimization

110. Lagrange multipliers

111. Linear programming

112. Simplex method

113. Quadratic programming

114. Multivariable calculus

115. Multivariate statistics

116. Nonlinear regression

117. Robust statistics

118. Random variables

119. Continuous random variables

120. Discrete random variables

121. Joint probability

122. Conditional probability

123. Bayes' theorem

124. Law of large numbers

125. Chi-squared test

126. T-distribution

127. F-distribution

128. Degree of freedom

129. Permutation test

130. Wilcoxon signed-rank test

131. Poisson distribution

132. Normal distribution

133. Geometric distribution

134. Binomial distribution

135. Uniform distribution

136. Exponential distribution

137. Uniform circular motion

138. Sensor fusion

139. Kalman filter

140. Bayesian inference

141. Markov chains

142. Conditional expectation

143. Jensen's inequality

144. Cauchy-Schwarz inequality

145. Mean value theorem for integrals

146. Rolle's theorem

147. MVT for partial derivatives

148. Taylor's theorem

149. Fundamental Theorem of Linear Algebra

150. Rank-nullity theorem

151. Intermediate Value Theorem

152. Inverse function theorem

153. Implicit Function Theorem

154. Leibniz Formula for Determinants

155. Norms and inner products

156. Orthogonal vectors

157. Orthogonal projection

158. Decomposition of vectors

159. Principal component analysis

160. Singular Value Decomposition

161. Diagonalization

162. Symmetric matrices

163. Positive definite matrices

164. Quadratic forms

165. Partial fraction decomposition

166. Conics

167. Hyperbolic functions

168. Trigonometric identities

169. Cofactor expansion

170. Permutation matrices

171. Jordan canonical form

172. Generalized eigenvectors

173. Bases and span

174. Basis change matrices

175. Null space

176. Orthogonal complement

177. Row space

178. Column space

179. Fundamental subspace theorem

180. Least squares approximation

181. Gram-Schmidt process

182. Inner product spaces

183. Bilinear forms

184. Orthogonal matrices

185. Positive definite functions

186. Sturm-Liouville problems

187. Convolution

188. Fourier transform

189. Laplace inverse transform

190. Laplace convolution theorem

191. Jacobi elliptic functions

192. Gamma function

193. Beta function

194. Bessel functions

195. Legendre polynomials

196. Hermite polynomials

197. Laguerre polynomials

198. Chebyshev polynomials

199. B-splines

200. Fourier series convergence

201. Trigonometric series

202. Poisson summation formula

203. Parseval's theorem

204. Riemann hypothesis

205. P vs NP problem

206. Collatz conjecture

207. Fermat's Last Theorem

208. Goldbach's conjecture

209. PoincarÃ© conjecture

210. Navier-Stokes equations

211. Kolmogorov complexity

212. GÃ¶del's incompleteness theorems

213. Cantor's diagonal argument

214. Banach-Tarski paradox

215. Skolem's paradox

216. Maxwell's equations

217. SchrÃ¶dinger equation

218. Dirac equation

219. Poynting vector

220. Hubble's law

221. Schwarzschild radius

222. Bekenstein bound

223. Planck constant

224. Bose-Einstein statistics

225. Fermi-Dirac statistics

226. Permutahedron

227. Ballot theorem

228. Riemann zeta function

229. Ramanujan conjecture

230. Hardy-Littlewood conjecture

231. Abel's theorem

232. Abel's summation formula

233. Weierstrass factorization

234. Poisson integral formula

235. Complex analysis

236. Mobius transformation

237. Riemann sphere

238. Cauchy integral theorem

239. Cauchy integral formula

240. Taylor series expansions

241. Laurent series expansions

242. Residue calculus

243. Maximum modulus theorem

244. Rouche's theorem

245. Liouville's theorem

246. Schwartz reflection principle

247. Branch cuts

248. Picard's little theorem

249. Mittag-Leffler theorem

250. PhragmÃ©n-LindelÃ¶f principle.

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