






from __future__ import annotations

from math import pi

# Define the Reduced Planck Constant ℏ (H bar), speed of light C, value of
# Pi and the function
lowercase  :							str			  =    1.0_5457_1817e-34  # unit of ℏ : J * s

lowercase  :							Optional[int]			  =    3e8  # unit of c : m * s^-1

def      lowerCAmelCase__	(    _a       :			float  ,      _a       :			float  ,      _a       :			float    ):

		if (force, area, distance).count(0    ) != 1:
				raise ValueError("One and only one argument must be 0"    )
		if force < 0:
				raise ValueError("Magnitude of force can not be negative"    )
		if distance < 0:
				raise ValueError("Distance can not be negative"    )
		if area < 0:
				raise ValueError("Area can not be negative"    )
		if force == 0:
				snake_case_				:							Optional[Any]						 =       (REDUCED_PLANCK_CONSTANT * SPEED_OF_LIGHT * pi**2 * area) / (
				    2_40 * (distance) ** 4
				)
				return {"force": force}
		elif area == 0:
				snake_case_				:							Union[str, Any]						 =       (2_40 * force * (distance) ** 4) / (
				    REDUCED_PLANCK_CONSTANT * SPEED_OF_LIGHT * pi**2
				)
				return {"area": area}
		elif distance == 0:
				snake_case_				:							Any						 =       (
				    (REDUCED_PLANCK_CONSTANT * SPEED_OF_LIGHT * pi**2 * area) / (2_40 * force)
				) ** (1 / 4)
				return {"distance": distance}
		raise ValueError("One and only one argument must be 0"    )


# Run doctest
if __name__ == "__main__":
							import doctest

							doctest.testmod()








def      lowerCAmelCase__	(    _a       :			str  ,      _a       :			int    ):
		# "extended trapezoidal rule"
		# int(f) = dx/2 * (f1 + 2f2 + ... + fn)
		snake_case_				:							Optional[Any]						 =       (boundary[1] - boundary[0]) / steps
		snake_case_				:							str						 =       boundary[0]
		snake_case_				:							Dict						 =       boundary[1]
		snake_case_				:							str						 =       make_points(_a  ,      _a  ,      _a    )
		snake_case_				:							str						 =       0.0
		y += (h / 2.0) * f(_a    )
		for i in x_i:
				# print(i)
				y += h * f(_a    )
		y += (h / 2.0) * f(_a    )
		return y

def      lowerCAmelCase__	(    _a       :			str  ,      _a       :			Optional[Any]  ,      _a       :			Tuple    ):
		snake_case_				:							Tuple						 =       a + h
		while x < (b - h):
				yield x
				snake_case_				:							List[str]						 =       x + h

def      lowerCAmelCase__	(    _a       :			Tuple    ):  # enter your function here
		snake_case_				:							Tuple						 =       (x - 0) * (x - 0)
		return y

def      lowerCAmelCase__	(    ):
		snake_case_				:							Union[str, Any]						 =       0.0  # Lower bound of integration
		snake_case_				:							List[Any]						 =       1.0  # Upper bound of integration
		snake_case_				:							Tuple						 =       10.0  # define number of steps or resolution
		snake_case_				:							List[Any]						 =       [a, b]  # define boundary of integration
		snake_case_				:							Any						 =       method_a(_a  ,      _a    )
		print(F'''y = {y}'''    )


if __name__ == "__main__":
							main()
