Question

Площа перетину квадрата з колом 1/3 площі квадрата 1/5 площі кола. Яке відношення площі квадрата до площі кола? (Кенгуру з математики)​

Answer 1

Ответ:

Пошаговое объяснение:

Сам не знаю

Answer 2

Calculation of the Square and Circle Intersection Area

To find the area of the intersection between a square and a circle, we need to compare the areas of the square and the circle. Let's denote the area of the square as S and the area of the circle as C.

According to the given information, the area of the intersection between the square and the circle is 1/3 of the square's area and 1/5 of the circle's area. Mathematically, we can express this as:

Area of intersection = (1/3) * S = (1/5) * C

To find the ratio of the square's area to the circle's area, we can rearrange the equation as follows:

S/C = (1/3) / (1/5) = (5/3)

Therefore, the ratio of the square's area to the circle's area is 5/3.

Please note that the search results provided did not contain specific information related to this question. However, the calculation provided above is based on the given information and mathematical principles.