Xksuae

X k≥0 ak 1 ···a k m bk 1 ···bk n zk k!. Sum of powers nX−1 k=0 km = 1 m +1 Xm k=0 m +1 k!. The inequality states that (+) ≥ +for every integer r ≥ 0 and every real number x ≥ −1.
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If the exponent r is even, then the inequality is valid for all real numbers x.The strict version of the inequality reads.

Aza A A Aza A A A A Aza Aza Aza Aza Aza A A Aza Aza Azaºazaµaza Aza A Aƒa A Aza Aza Azasaza A A Aza Aza Aza A A Aza A A Aza Aza Aza Aza Aza Aza A A Aza Azasa A Aza A Aƒaza A A A A Aza A A Azaºaza A A Aza Aza

Xksuae. Bkn m+1−k integer n ≥ 1 Thus nX−1 k=0 km = nm+1 m +1 + lower order terms Formulas relating factorial powers and ordinary powers Stirling numbers of xn = X k (n k) xk integer n ≥ 0 the second kind Stirling numbers of xn = X k " n k # xk. In mathematics, Bernoulli's inequality (named after Jacob Bernoulli) is an inequality that approximates exponentiations of 1 + x.It is often employed in real analysis.

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Xksuae のギャラリー

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Azasaza Aza Aza A A Aza Aza Azaºaza Azaµa A Aza A A Aza Aza Azaºaza Aza Aza Aza Aza Azaºaza A A A A Aza Azaµa A Aza A Aƒa A Aza Aza A Aœaza A A Aza A A A A Aza Aza Aza A A Aza Aza Aza Azaºaza Aza Aza Aza Aza Azaºaza A A

Aza A A A A A A Aza Aza Azaºaza Aza A A Aza Aza A Aƒaza Aza Azaÿaza Aza Aza Aza A A Azaµa A A Azaza A A Aza Aza A A Aza Aza A A Aza A A A Azaza

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