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Q1. Find out the numbers of the R5 series from 1 to 10.
Q2. Find Kt for the shown figure. Width of the plate is 5 units.
Q3. A simply supported circular shaft is subjected to maximum bending moment of 32 kN-m and twisting moment of 10 kN-m, find the required shaft diameter, if the maximum shear stress allowed is 210 Gpa
Q4. Write a short note on the selection criterion of failure theories
Determine the interest rate compounded semiannually at which the P500 payment every six months will amount to P27,000 in 12 years.
Find the point (x and y coordinates) where the function is horizontal. Write the equation of the tangent line at that point. Find the equations of the two tangent lines to the function that pass through the point (3, 2).
From the following augmented matrix, first write the system of equations that represents the augmented matrix and then create a real-world word problem that would represent these equations and their unknowns.
You must clearly sketch a graph of this region, and be sure to include a representative rectangle.
At that instant L and W are increasing at a rate of 10 m/s while H is decreasing at a rate of 1 m/s. Find the rate at which the surface area S is changing at that instant.
The recording devices record the time the sound reaches each one. How far directly north of site B should a second explosion be done so that the measured time difference recorded by the devices is the same as that for the first detonation?
Consider the function f(x,y,z)= e^xy cos(x+z). What is the directional derivative for f at the point P(0, -pie/6, pie/3) in the direction u parallel to i - j + 2k
discuss the method used to solve an equation containing radical expressions. why is it necessary to check the solutions
If A has eight unique elements and B has eight unique elements, how many one-to-one functions would there be? Also, I'd like to know how many there would be if A happened to have less elements than B or if B had less elements than A.
An ice cube that is 8 cm on each side is melting at a rate of 5 cm3 per minute. How fast is the length of the side decreasing?
question a 25.0 g piece of aluminum at 4.0 degrees is dropped into a beaker of water. the temperature of water drops
Let U be a uniform random variable on the interval (-pi/2, pi/2). Let X=sinU. Find the probability density function of X and calculate E(X) and var(X).
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