what is the area of a section bounded by a closed elliptical figure in which the major and minor segments measure 60 cm and 45 cm
area of ellips = πab, where a and b are each 1/2 of the major and minor axes
so area = π(30)(45/2) = 2700π cm^2
To find the area of a section bounded by a closed elliptical figure, you'll need to know the lengths of the major and minor axes, denoted as 'a' and 'b' respectively.
In this case, the major segment measures 60 cm, which corresponds to the length of the major axis (a), and the minor segment measures 45 cm, which corresponds to the length of the minor axis (b).
To calculate the area of the section, you can use the formula for the area of an ellipse:
Area = π * a * b
Substituting the given values, we get:
Area of section = π * 60 cm * 45 cm
To find the numerical value, you can use a calculator or approximate the value of π as 3.14:
Area of section ≈ 3.14 * 60 cm * 45 cm
Calculating this expression will give you the area of the section bounded by the closed elliptical figure.