If two sectors have an area of 12π square units, and one sector is from a circle with radius 6 units, while the other is from a circle with a radius of 4 units, how do the central angles for these sectors compare?

Thus, the ratio of the central angles is 4 : 9.

Step-by-step explanation:

Area, A = 12 π square units

radius, R = 6 units

radius, r = 4 units

Area of sector is given by

For first sector

For second sector

So, the ratio is

x^6

step-by-step explanation:

this is correct because:

x-6=0

0*x=0

so

x^6

d.) yes, because the volume of the cone is greater than the volume of the sphere

step-by-step explanation: