Pagina:Werkecarlf03gausrich.djvu/210

IV. Ex terminis quatuor ${\textstyle \ldots \ldots \left\{{\begin{array}{ll}\Delta RA&=1501{,}957053\\\Delta R^{\prime }A^{\prime }&=2763{,}769240\\\Delta R^{\prime \prime }A^{\prime \prime }&=2711{,}454637\\\Delta R^{\prime \prime \prime }A^{\prime \prime \prime }&=1429{,}062040\\\hline {\text{Summa}}&=8406{,}242970\end{array}}\right.}$

V.Ex terminis quinque ${\textstyle \ldots \ldots \left\{{\begin{array}{ll}\Delta RA&=1024{,}879445\\\Delta R^{\prime }A^{\prime }&=2041{,}833335\\\Delta R^{\prime \prime }A^{\prime \prime }&=2386{,}601133\\\Delta R^{\prime \prime \prime }A^{\prime \prime \prime }&=1980{,}509616\\\Delta R^{\prime \prime \prime \prime }A^{\prime \prime \prime \prime }&={\phantom {0}}972{,}419588\\\hline {\text{Summa}}&=8406{,}243117\end{array}}\right.}$

VI. Ex terminis sex ${\textstyle \ldots \ldots \ldots \left\{{\begin{array}{ll}\Delta RA&={\phantom {0}}741{,}912854\\\Delta R^{\prime }A^{\prime }&=1545{,}757256\\\Delta R^{\prime \prime }A^{\prime \prime }&=1976{,}737668\\\Delta R^{\prime \prime \prime }A^{\prime \prime \prime }&=1950{,}466223\\\Delta R^{\prime \prime \prime \prime }A^{\prime \prime \prime \prime }&=1488{,}588550\\\Delta R^{\scriptscriptstyle V}A^{\scriptscriptstyle V}&={\phantom {0}}702{,}780570\\\hline {\text{Summa}}&=8406{,}243121\end{array}}\right.}$

VII. Ex terminis septem ${\textstyle \ldots \ldots \left\{{\begin{array}{ll}\Delta RA&={\phantom {0}}561{,}1213804\\\Delta R^{\prime }A^{\prime }&=1202{,}0551998\\\Delta R^{\prime \prime }A^{\prime \prime }&=1621{,}6290819\\\Delta R^{\prime \prime \prime }A^{\prime \prime \prime }&=1753{,}4212406\\\Delta R^{\prime \prime \prime \prime }A^{\prime \prime \prime \prime }&=1584{,}9790252\\\Delta R^{\scriptscriptstyle V}A^{\scriptscriptstyle V}&=1152{,}0681116\\\Delta R^{\scriptscriptstyle VI}A^{\scriptscriptstyle VI}&={\phantom {0}}530{,}9690816\\\hline {\text{Summa}}&=8406{,}2431211\end{array}}\right.}$

E calculis clar. Bessel valor eiusdem integralis inventus est ${\textstyle =8406{,}24312.}$