feat: math chapter done + editorconfig + remove pycache
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50
src/main.py
50
src/main.py
@@ -1,55 +1,13 @@
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from sympy import diff, limit, oo, symbols
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from modules.math import (
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t_build_derivate,
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t_build_derivative_from_limit,
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t_build_partial_derivate,
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t_calculate_derivative_limit,
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t_calculate_e,
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t_calculate_e_limit,
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t_compound_interest,
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t_compound_interest_algorigthm,
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t_compound_interest_continious,
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t_compound_interest_continious_exp,
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t_exponent,
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t_limit,
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t_logarithm_natural,
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test_math_module
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)
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from modules.strings import t_strings
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if __name__=="__main__":
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t_strings()
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t_exponent(2,8)
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print(t_compound_interest(100, 20 / 100, 2, 12))
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print(t_compound_interest_algorigthm(100, 20 / 100, 2, 12))
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print(t_compound_interest_continious(100, 20 / 100, 2))
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print(t_compound_interest_continious_exp(100, 20 / 100, 2))
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print(t_calculate_e(1000000000000))
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print(t_logarithm_natural(10))
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print(t_limit())
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print(t_calculate_e_limit())
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print(t_calculate_e_limit().evalf())
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x = symbols("x")
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derivative = t_build_derivate(x ** 2)
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value_on_two = derivative.subs(x,2)
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print(derivative, value_on_two)
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# Partial derivates are applied to one variable at a time
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y = symbols("y")
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z = symbols("z")
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partial_derivative_y = t_build_partial_derivate((3 * y ** 3) + 2 * z ** 2, y)
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partial_derivative_z = t_build_partial_derivate((3 * y ** 3) + 2 * z ** 2, z)
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print(partial_derivative_y, partial_derivative_z)
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print(t_build_derivative_from_limit(x ** 2))
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print(t_calculate_derivative_limit(x ** 2, 2))
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## Chain rule
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# for a given function y (lets say y = x ** 2 + 1) and another z (lets say z = y ** 3 - 2), we can find a derivativeof z with respect to x by multiplying the derivatives
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# normal derivative calc
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x = symbols("x")
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z = (x ** 2 + 1) ** 3 - 2
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print(t_build_derivate(z))
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# chain rule calc
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x, y, z = symbols("x y z")
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y_f = x ** 2 + 1
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z_f = y ** 3 - 2
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print(t_build_derivate(y_f), t_build_derivate(z_f))
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print(">> Math module")
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test_math_module()
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print(">>>>>>>>>>>>>>>>>>>>")
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