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Lamine
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Hello,
I'm thinking about going to school in the US (perhaps) and I'm curious on the things that top US high school students covers before heading to do a undergraduate degree in mathematics. Here is a list of topics i'll be covering, generally the harder stuff:
-Hyperbolic functions (using identities, definitions and inverse of hyperbolic functions)
-Further coordinate systems (ellipse, hyperbola equations of simple loci),
-Differentiation (differentiating hyperbolic functions, trigonmetric functions),
-Vectors (vector product, writing the equation of a plane in the scalar, vector, or Cartesian form),
-Further matrix algebra ( 3x3 matrices etc)
-Integration (standard integrals, finding the lenth of an arc of a curve, area of a serface of revolution, integration by parts and substitution)
-Partial fractions,
-Binomial expansion,
-Logs,
-Trigonometric functions
There is a lot more, but this tends to be the higher stuff,
I'm thinking about going to school in the US (perhaps) and I'm curious on the things that top US high school students covers before heading to do a undergraduate degree in mathematics. Here is a list of topics i'll be covering, generally the harder stuff:
-Hyperbolic functions (using identities, definitions and inverse of hyperbolic functions)
-Further coordinate systems (ellipse, hyperbola equations of simple loci),
-Differentiation (differentiating hyperbolic functions, trigonmetric functions),
-Vectors (vector product, writing the equation of a plane in the scalar, vector, or Cartesian form),
-Further matrix algebra ( 3x3 matrices etc)
-Integration (standard integrals, finding the lenth of an arc of a curve, area of a serface of revolution, integration by parts and substitution)
-Partial fractions,
-Binomial expansion,
-Logs,
-Trigonometric functions
There is a lot more, but this tends to be the higher stuff,