Two spheres are tangent to each other. one has a volume of 36π, and the other has a volume of 288π. what is the greatest distance between a point on one of the spheres and a point on the other sphe

18 m

Explanation:

In the given figure we have two sphere one has volume and other has volume  

The greatest distance between the one point of the sphere to other sphere will be the sum of diameter of both sphere

We know that volume of the sphere

So for larger sphere

r = 6 m, so diameter d =6×2=12 m

Now for smaller sphere

r = 3 m , so diameter d=3×2=6 m

So the greatest distance between two sphere is 6+12=18 m

when the use of electricity burdens the fuse and miniarure circuit beakers and there is a possibility of a fuse then they automatically cut off the electricity supply to your homes and after you fix the problem u jzt switch it on and it continues the supply of electricity to ur homes

here we know that ball will drop down by total distance 3.2 m

so here we know that

now using kinematics

now in the same time it will cover horizontal distance of 0.75 m

so speed of the ball will be