Question

Найдите точку минимума функции С подробным решением, пожалуйста:)

Answer 1

Y = sqrt(x^2 - 4x +6)
y' = 0.5*(2*x - 4)/sqrt(x^2 - 4x +6)
приравниваем к нулю
х = 2, проверяем, условие из знаменателя.
x^2 - 4x +6 > 0
это выполняется всегда.
до точки 2 функция убывает, после возрастает, значит х = 2 и есть точка минимума

Answer 2

Finding the Minimum Point of a Function

To find the minimum point of a function, we need to determine the critical points where the derivative of the function is equal to zero or does not exist. We can then evaluate the function at these critical points to find the minimum value.

Unfortunately, the search results provided do not contain any relevant information about finding the minimum point of a function. However, I can provide you with a general approach to finding the minimum point of a function.

1. Start by finding the derivative of the function. 2. Set the derivative equal to zero and solve for the variable to find the critical points. 3. Evaluate the function at the critical points and any endpoints of the interval to determine the minimum value.

If you provide the specific function you would like to find the minimum point for, I can help you with the calculations and provide a detailed solution.