On the one hand, there the argument that things are going digital, and most IC design firms now try to have as few analog components as they can. On the other hand, as long as you're interfacing with the real world, you can never really design a completely digital system.
Also, I hear that...
Anyone attending or graduated from an Ivy League or similar caliber school has probably seen tons of undergrads going to work at firms like Morgan Stanley, Blackstone, JP Morgan, Goldman Sachs, etc. These places pay first year analysts about $100K after bonus, second years about $150K, and third...
Homework Statement
So I need to use Gram Schmidt to convert a 3x3 matrix A into an orthonormal basis. This is straightforward enough. But then I need to 'keep track of your steps to produce an upper triangular matrix B so that AB is an orthogonal matrix.' I'm not sure what this second part...
If my Force = (-gamma)(dx/dt)
velocity v = dx/dt
Mass m
(m)(dv/dt) = F = (-gamma)(dx/dt)
Now I want to integrate it over kT<= t <= (k+1)T
Rearranging gives me (dv/v) = (-gamma/m)dt
The right side integrates to (-gamma/m)(T), but how do I integrate the left side over kT<= t <=...
How would you solve an RC op-amp circuit connected in a non-inverting fashion, such that the second resistor is replaced by a capacitor. This is not the usual differentiator or integrator circuit as far as I can tell?
No specific problem, just generally speaking, how would you approach this
Ok so I understand that whether an object floats or sinks depends on its density vs the density of the solution, and an object that neither floats nor sinks (sorta hovers in the middle) probably has the same density as the solution.
My question is: is there any difference between an object...
Homework Statement
F = xi + x3y2j + zk; C the boundary of the semi-ellispoid z = (4 - 4x2 - y2)1/2 in the plane z = 0Homework Equations
(don't know how to write integrals on here, sorry)
double integral (curl F) . n dsThe Attempt at a Solution
curl F = 3y2x2k
n = k
curl F . n = 3y2x2
So I...
Homework Statement
Alright so apparently there is some pattern in finding these determinants:
for the 2x2, the determinant of
|1 1|
|x y| is y - x
for 3x3, the determinant of
|1 1 1 |
|x y z |
|x^2, y^2, z^2| is xy^2 - yx^2 - xz^2 +zx^2 + yz^2 - zy^2
Apparently that can be...
Homework Statement
Alright so apparently there is some pattern in finding these determinants:
for the 2x2, the determinant of
|1 1|
|x y| is y - x
for 3x3, the determinant of
|1 1 1 |
|x y z |
|x^2, y^2, z^2| xy^2 - yx^2 - xz^2 +zx^2 + yz^2 -...