




def 						__A						(      __lowerCamelCase				,     __lowerCamelCase				,     __lowerCamelCase       ) ->			int:

	if exponent == 1:
		return base
	if exponent % 2 == 0:
		a									=				_modexpt(__lowerCamelCase				,     exponent // 2				,     __lowerCamelCase       ) % modulo_value
		return (x * x) % modulo_value
	else:
		return (base * _modexpt(__lowerCamelCase				,     exponent - 1				,     __lowerCamelCase       )) % modulo_value





def 						__A						(      __lowerCamelCase = 1777				,     __lowerCamelCase = 1855				,     __lowerCamelCase = 8       ) ->			int:
	a									=				base
	for _ in range(1				,     __lowerCamelCase       ):
		a									=				_modexpt(__lowerCamelCase				,     __lowerCamelCase				,     10**digits       )

	return result


if __name__ == "__main__":
		print(F'{solution() = }')







from math import factorial, radians





def 						__A						(      __lowerCamelCase				,     __lowerCamelCase = 18				,     __lowerCamelCase = 10       ) ->			float:
	a									=				angle_in_degrees - ((angle_in_degrees // 360.0) * 360.0)

	# Converting from degrees to radians
	a									=				radians(__lowerCamelCase       )

	a									=				angle_in_radians
	a									=				3
	a									=				-1

	for _ in range(__lowerCamelCase       ):
		result += (b * (angle_in_radians**a)) / factorial(__lowerCamelCase       )

		a									=				-b  # One positive term and the next will be negative and so on...
		a += 2  # Increased by 2 for every term.

	return round(__lowerCamelCase				,     __lowerCamelCase       )


if __name__ == "__main__":
		__import__("doctest").testmod()

