The curved parts of the figure are arcs centered at points a and c. what is the approximate length of boundary abcd? use the value π= 3.14, and round the answer to one decimal place.

a.17.8
b.23.8
c.23.1
d.28.1

The length BC is the length of an arc subtended by angle 120 degrees at the center of a circle of radius 5. Recall that the length of an arc, l, subtended by an angle, x degrees, in the center is given by l = 120 / 360 x pi x 2r Thus, BC = 120 / 360 x 3.14 x 2 x 5 = 10.4667 Similarly, length DA is the length of an arc subtended by angle 30 degrees at the center of a circle of radius 5.Thus, DA = 30/360 x 3.14 x 2 x 5 = 2.6167 Therefore, the approximate length of boundary ABCD = 5 + 10.4667 + 5 + 2.6167 = 23.0834 = 23.1 to one decimal place.

Add up all the sides

Ifound this on google “that means that the graph of a function with direct variation has these features: it is a straight line: because the slope is the ratio y/x = k. it passes through the origin (0,0): because y = kx = k (0) = 0.” i hope this you for what your looking for