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A 500g uniform sphere of 7.0cm radius spins at 30 rev/s on an axis through it's centre. Find it's, a) rotational kinetic energy, b)angular momentum, C) radius of gyration

Given that the period of 210Po is 138 days, calculate the number of nuclide of P0 that is produced per second and per kilogram. Given that the Avogadro number, N=6.0 x 1023 atoms/mole.


Two taps send out water in a boiler, one sends out warm water at 700C at a rate of 0.05kg/s and the other sends out cold water at 100C at a rate of 0.1kg/s. What would be the temperature of water in the recipient after 30s? Neglect the increase in temperature of the boiler.


What is Newton second law



1.Drive the base units of the following
a . pressure
b . pressure
The volume v ,of a liquid that flows through a pipe in time t,is given by
V/t =πpr^6/8cl

Where p,is pressure different between the ends of pipe of raidus r and length ,l is a constant
1.Determine the base units of c

2.Hence suggest what the quantity c represent

Exercise: The following is Poiseuille’s equation which describes the flow of

fluid through a cylindrical tube. The constants are: P is pressure difference1,

[P] = ML−1T−2, r is radius, η is viscosity of the fluid, [η] = ML−1T−1, and l is the length of the tube:

flow rate = πP r4/8ηl

Here is another version of the same equation, where ρ is the density of the fluid,

[ρ] = ML−3,

flow rate = πρP r4/8ηl


Use dimensional analysis to determine the dimension(s) of the flow rate- Are

these equations the same?


Vector a has magnitude of 8 units and makes an angle of 45 with the positive x-axis vector b also has the same magnitude of 8 units and directed along the negative x-axis find the magnitude and direction of A+B


The following is Poiseuille’s equation which describes the flow of

fluid through a cylindrical tube. The constants are: P is pressure difference1

,

[P] = ML−1T

−2

, r is radius, η is viscosity of the fluid, [η] = ML−1T

−1

, and l

is the length of the tube:

flow rate = πP r4

8ηl

Here is another version of the same equation, where ρ is the density of the fluid,

[ρ] = ML−3

,

flow rate = πρP r4

8ηl

Use dimensional analysis to determine the dimension(s) of the flow rate- Are

these equations the same?


Give the analyses of the two dominant systems you would wish to install in your 

workshop. (4)


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