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Find the angle of inclination with respect to the vertical of a two wheeler negotiating a turn. Given combine of mass of the vehicle with rider is 250kg. Moment of inertia of engine flywheel 0.3kg/m2. MR of each wheel is 5 times that of the road wheels and in the same direction with that of centre of gravity of the rider with vehicle is 0.6m, vehicle speed 90km/h and wheel radius is 0.3m and radius of turn 50m. [15]


A 10-kg projectile is fired vertically upward from the ground, with an initial velocity of 50 m/s, as shown below. Determine the maximum height to which it will travel if (a) atmospheric resistance is neglected; and (b) atmospheric resistance is measured as FD = (0.01v2 ) N, where v is the speed of the projectile at any instant, measured in m/s. [10]


I would like to know how to calculate the moment of inertia of a cone, but one that is rotating with respect to an axis that's perpendicular to the cone's base, how could I calculate that eith the integral?
Thank you !

4) Comparison of different lighting sources for the given table and give your remarks in view of efficiency?


Lumens


700


1100


1400


LED (Watts)


8 W


12 W


CFL (Watts)


(Watts)


14


20


24


Incandescent lamp


60


75


16 W


100


A fisherman sailed farther out to sea to find a good catch. He sailed directly easy for 55.3km. Then he sailed northeast for 25.0km. From that point, he countinued sailing toward a straight path and found himself 200km, East from his original position.

A. Find the vector representing the third leg of the journey.

B. What was the total displacement of the fisherman at the end of the second leg of the journey?

Two points in the xy plane have Cartesian coordinates (5.50, −6.00) m and (−3.50, 3.50) m


A uniform disc having a mass of 5kg and radius of gyration of 150mm is mounted on one end of a horizontal arm of length 200mm. the other end of the arm can rotate freely in a bearing. The disc is given a, clockwise spin of 250 rpm when seen from the end. Determine the motion of disc if the arm remains horizontal. [5] 


Metabolizing a candy bar releases about 10

6

106 joules of energy. Assume the candy bar's mass is 0.12 kg

kgand use the formula kinetic energy =1

2


mv

2

=12mv2, where m

m is the object's mass and v

v is its velocity. How fast must the candy bar travel to have the same 10

6

106 joules in the form of kinetic energy?


An object of mass 4kg moves around a circle of radius 6m with a constant speed at 12m/s, calculate the angular acceleration


Question 2

A spring-mass system, with a spring stiffness of 5,000 N/m, is subjected to a harmonic force of 

magnitude 30 N and frequency 20 Hz. The mass is found to vibrate with an amplitude of 0.2 m.

Assuming that vibration starts from rest (x0 = ẋ0 = 0), determine the mass of the system. [10]


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