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Okay this may sound stupid but i need a little help.what do $\\large \\frac{d}{dx}$ and $\\large \\frac{dy}{dx}$ mean How would you go about changing the order of integration in a function say I need a thorough explanation

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Rankeya has given a valid answer to the written question, but i realize now i was too vague $$\int {x^xdx} = \int {e^ {\ln x^x}dx} = \int {\sum_ {k=0}^ {\infty}\frac {x^k\ln. Secondly, i looked up the correct exercise in jacobson and found that the following exercise is precisely to show that it does hold for all division rings

Stupid gut feelings.i'm accepting this answer and reposting the correct question.

Eigenvectors corresponding to distinct eigenvalues of a symmetric matrix must be orthogonal to each other Eigenvectors corresponding to the same eigenvalue need not be orthogonal to each other However, since every subspace has an orthonormal basis, you can find orthonormal bases for each eigenspace, so you can find an orthonormal basis of eigenvectors. To gain full voting privileges,

According to symbolic matlab and wolframalpha, $\\frac{\\partial x(t)}{\\partial x} = 0, \\frac{\\partial x}{\\partial x} = 1$ i came across this while trying to. You'll need to complete a few actions and gain 15 reputation points before being able to upvote Upvoting indicates when questions and answers are useful What's reputation and how do i get it

Instead, you can save this post to reference later.

As noted in the comments, your derivation contains a mistake To answer the question, this function can not be integrated in terms of elementary functions So there is no simple answer to your question, unless you are willing to consider a series approximation, obtained by expanding the exponential as a series