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2. Two solids of right section 2 and 4 are in pure rolling contact between the circular arcs. What is the angular speed ratio for the position shown? Determine the size of the angles , β, and Ø in degrees, and of the radii x and y in inches.


3. Two shafts, having axes in the same plate intersecting at an angle of 45°, turn in opposite senses at 30 rpm and 90 rpm. Draw a pair of cone to be located on these shafts and turn in pure rolling contact. Diameter of base of smaller cone is 1 in. Calculate the cone angles.


4. Two shafts A and B are connected by rolling cones and turn in the same direction. Shaft A makes 300 rpm while shaft B makes 100 rpm. Calculate the cone angle of each cone and the diameter of each base if the base of cone B is 2 in. from the vertex. θ = 30°


2. Two parallel shafts connected by rolling cylinders turn in the same direction 150 rpm and 100 rpm respectively. The smaller cylinder is 16 in. in diameter. How far apart are the axes of the shafts?


3. Two parallel shafts, 24 inches apart and having a speed ratio of 3, are connected by cylinders in pure rolling contact. Determine the diameters of the cylinders: (1) when they turn in opposite directions; and (2) when they turn in the same direction.


A temperature sensor may be modeled as a sphere having a thermal conductivity of 91 W/m-K, a density of 8900kg/m3, and a specific heat of 444J/kg-K. If the sphere diameter is 3 mm. Determine the time required for the sensor to respond to 95% of a step change in the


temperature of the convective environment. The heat transfer coefficient is 1000W/m2-K.


A gas initially at P1= 827,400 Paa and v1=2.6 li undergoes a process and change state to a point where p2=275,800 Paa and v2=6.2li. If the internal energy decreases 123 KJ and Cp=295 J/kgm-K, determine (a) Cp, (b) delta U, and (c) R.

a compound tube of 300mm external and 100 mm internal diameter is formed by shrinking one cylinder onto another, the common diameter being 200 mm if the maximum hoop tensile stress induced in the outer cylinder is 90mn/mm². find hoop stress in the inner and outer diameter of both cylinders

A horizontal venturimeter with an inlet diameter of 20 cm and throat diameter of 10 cm is used to measure the flow of water. The pressure at the inlet is 14. 715 N/cm^ 2 and vacuum pressure at the throat is 40 cm of mercury. Find the discharge of water through venturimeter.


An oil of sp. gr 0.9 is flowing through a venturimeter having an inlet diameter of 20 cm and a throat diameter of 10 cm. The oil-mercury differential manometer shows a reading of 20 cm. Calculate the discharge of oil through the horizontal venturimeter. Take Cd = 0.98.


The water is flowing through a taper pipe of length 50 m having diameters 40 cm at the upper end and 20 cm at the lower end, at the rate of 60 litres/s. The pipe has a slope of 1 in 40. Find the pressure at the lower end if the pressure at the higher level is 24.525 N/cm²


The water is flowing through a pipe having diameters of 20 cm and 15 cm at sections 1 and 2 respectively, The rate of flow through the pipe is 40 litres/s. Section 1 is 6 m above the datum line and section 2 is 3 above the datum. If the pressure at section 1 is 29.43 N/cm", find the intensity of pressure at section 2.


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