#Learning math

18 messages · Page 1 of 1 (latest)

pastel gate
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I need help learning math effectively. My current level in math is low, and I want to improve. I don't think traditional methods are effective or productive, so if anyone can help me find the right path and methods, I would be delighted.
Because i have an upcoming important exam "months" and i need to ace it.

rugged waspBOT
unborn bloom
pastel gate
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i can't really give an exact measure since ive been studying in differnet division for a while and i didn't use math, or physics. but what i know is, the exam will be featuring calculus(functions exp,log,integral) and arthemtric sequences, and probabilities

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i have like general knowledge to those things but i need to excel not just general knowledge

unborn bloom
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Okay so calculus math upto integration. I'd say the best way to learn is to study functions with a mindset of thinking there's a recipe to each problem

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If you've learned integration by parts or u-substitution, then you'll know it's one strategy that you're taught to apply. but there's hundreds of different ways to use it to integrate functions

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the only way to get good at that is to literally try integrating hundreds of problems

pastel gate
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so solving problems is the key ?

unborn bloom
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that's just one example, but i'd say the same aplies with other topics

unborn bloom
pastel gate
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okay i'll give an example, past year exam

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Calculus:

Derivatives and their applications.
Integration techniques and applications.
Differential equations.
Algebra:

Arithmetic and geometric sequences.
Polynomial functions and factorization.
Solving equations and systems of equations.
Logarithmic and exponential functions.
Geometry:

Properties of triangles and circles.
Analytical geometry: lines, parabolas, and ellipses.
Vectors in 2D and 3D space.
Probability and Statistics:

Calculating probabilities for independent and dependent events.
Statistical measures: mean, variance, and standard deviation.
Trigonometry:

Trigonometric identities and equations.
Applications of sine, cosine, and tangent functions.
Complex Numbers:

Representation in polar and rectangular forms.
Operations and applications.
Limits and Continuity:

Evaluating limits.
Understanding continuity and discontinuity of functions.

the subject was in diff lang , so i had to analyzed it by chatgpt to give me the details

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@unborn bloom

strange fjord
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I have this weird belief in myself that In math, you should be lazy so you could make easier and better ways to solve a problem

unborn bloom
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Stuff like limits, derivatives and integrals, all just practice.