Question

Find the Solution to the Differential Equation: $~\frac{dy}{dt}(t) - ay(t) = 0 , ~$with $~y(1) = \pi~$

score 69 · Answer 1 · 2019-09-05 15:54:09

69

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Find the Solution to the Differential Equation: $~\frac{dy}{dt}(t) - ay(t) = 0 , ~$with $~y(1) = \pi~$

Published on 05 Sep 2019 - 15:54

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101

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List Question

Find the Solution to the Differential Equation: $~\frac{dy}{dt}(t) - ay(t) = 0 , ~$with $~y(1) = \pi~$

Strange ordinary differential equation

solving differntial equation through transformation

Asymptotic equivalence for a matrix inverse depending on a time parameter

how to exactly get an explicit form of a trig differential problem?

The limit of $d(A(x), A(y))$ is 0 as $y$ goes to $x$ and a differential

How to prove that Christoffel symbols are not components of a tensor

Give conditions for a map defined on a domaine $D$ is a contraction mapping

"Distorted" differential equation

Interpretation of parametric differentiation

How to solve this second-order quasilinear partial differential equation?

Legendre Differential Equation (rearrange)

Should the differential of a function be zero when it has a zero value

Interpretation of higher order multivariate differential.

Finding the differentials of a function given the transformations

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