Question

Вычисли площадь фигуры, ограниченной линиями y=x (в -2 степени), y=4, x=8 Через интегралы

Answer 1

Ответ:

4.5

Пошаговое объяснение:

Answer 2

Calculating the Area of the Figure Using Integrals

To calculate the area of the figure bounded by the lines y=x^2, y=4, and x=8, we can use definite integrals.

The area can be calculated by finding the definite integral of the upper function minus the lower function with respect to x, within the given bounds.

The definite integral for the area A is given by:

A = ∫[a, b] (upper function - lower function) dx

Where: - a and b are the x-values where the functions intersect.

Let's proceed with finding the area using this method.