Biomedical laboratories routinely use ultracentrifuges, some of which are able to spin at 1.00 × 10 5 rev/min about the central axis. the turning rotor in certain models is about 20.0 cm in diameter. at its top spin speed, what force does the rotor exert on a 2.00-g sample that is positioned at the greatest distance from the spin axis? would the force be appreciably different if the sample were spun in a vertical or a horizontal circle? why or why not?

21.932 kN

Explanation:

Given:

Angular velocity, ω =  1.00 × 10⁵ rev/min

Diameter of the turning rotor = 20.0 cm = 0.2 m

or

Radius, r =  = 0.1 m

Mass of the sample = 2.00 g = 0.002 Kg

Now,

Force = mass × ω² × r

Here,

ω = 100000  rev/min

or

ω = rev/sec

or

ω = 1667.67 rev/sec

also,

ω = 1667.67 × 2π = 10471.97 radian/s

Therefore,

force = 0.002 × 10471.97 × 0.1

or

Force = 21932.43 N

or

Force = 21.932 kN

b) No the force would not be different as it does not depend on the axis of rotation as it can be observed in the formula

Force = mass × ω² × r

hello there are no statements below!

there are 35 white marbles

step-by-step explanation:

y- yellow marbles

4y + 5 = 45

subtract 5 from both sides

4y = 40

divide for from both sides

y = 10

plug in 10 to get 40 yellow marbles then subtract by 5 to get 35 marbles

thus there are only 10 yellow marbles