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What does Melissa Block’s experience tell youabout the way the ground can move during anearthquake?

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Is there a straight forward way to implement RK4 for higher order ODEs?

Can someone provide an example of a 'very' discontinuous derivative? Assuming the function is real-valued and defined on a bounded interval.

Let f(x) = 0.025x + 0.15 for 2 < x < 6. The expected value formula is 1/2 * (b-a). So is the expected value just 1/2 * (6-2) = 4 or do I have to integrate f(x)

Let f(x) = 0.025x + 0.15 for 2 < x < 6. The expected value formula is 1/2 * (b-a). So is the expected value just 1/2 * (6-2) = 4 or do I have to integrate f(x)

Are there any good sources to search for and understand the paper by Ryan Adams and David Mackay linked here as well as the involved models like conjugate expon

* What is the function of the stomach ?

prove that an even number other than 2 is never prime

the radical centre of the circle- 1)2+(y-2)2 = 341, (x-4)2 + (y - 1)2 = 341X - 5)2+(y - 4)2=341 is

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Suppose T∈L(P3(R),P2(R)) is the differentiation map defined by Tp=p′. Find a basis of P3(R) and a basis of P2(R) such that the matrix of T with respect to these

An ant is initially positioned at one corner of the Rubik's cube and wishes to go to the farthest corner of the block from its initial position. Assuming the an

What mathematical techniques/knowledge should I study to further understand Differential Equations?

Let's say I have an integral: intBt f(t,x) dx where Bt is the ball of radius t. And I would like to apply the Leibniz rule to compute the derivative of this. Ho

Let's pretend I am using cm (as my measurement unit) and I have a point at [5,10] and another at [20,30]. How can I know the first point in this interpolation s

I am trying to prove that given a parametric function of a regular curve in Rn the curvature of the curve for each γ(t) is given by the following expression : k

When using PEMDAS, What is the correct order of operations? 1) Parenthesis, Exponents, Multiplication/Division/Modulus, Addition/Subtraction 2) Parenthesis, Exp

Find the Fourier Transform of the function f(x) = 2a - |x| for |x| < 2a and f(x) = 0 for |x| > 2a. Then, use the result and Parseval's theorem to evaluate the i

What is the general solution to the differential equation for a damped harmonic oscillator with initial conditions xt=0=x0 and vt=0=0?

Let Y= (t,t²,t³) mid t in k be the twisted cubic curve. I'm trying to prove this curve is a variety, i.e., it's irreducible and affine algebraic set. The easier