(Solution Library) Use the definition of directional derivative to show that the derivative of f at a in the direction -v is the negative of the derivative
Question: Use the definition of directional derivative to show that the derivative of \(f\) at a in the direction \(-\mathrm{v}\) is the negative of the derivative of \(f\) at a in the direction \(\mathbf{v}\); that is, \(D_{-\mathbf{v}} f(\mathbf{a})=-D_{\mathbf{v}} f(\mathbf{a})\).
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(Solution Library) The so-called Vanderwaals equation relates
(Steps Shown) Rewrite the n -th order linear differential equation
![[Solved] Compute \Phi(t, 0) for A(t)=(llt t](/images/solutions/MC-solution-library-72189.jpg "[Solved] Compute \Phi(t, 0) for A(t)=(llt t , 0")
[Solved] Compute \Phi(t, 0) for A(t)=(llt t , 0
(Steps Shown) Suppose A(t) is T-periodic. Prove that for every
(All Steps) X and Y are i.i.d. random variables with common p.d.f.
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