\(\int \genfrac {}{}{}{}{(e x)^{-2-2 p} (a+b x^2)^p}{(c+d x)^2} \, dx\) [1901]
\(\int \genfrac {}{}{}{}{(e x)^{-2-2 p} (a+b x^2)^p}{(c+d x)^3} \, dx\) [1902]
\(\int (e x)^{-3-2 p} (c+d x)^4 (a+b x^2)^p \, dx\) [1903]
\(\int (e x)^{-3-2 p} (c+d x)^3 (a+b x^2)^p \, dx\) [1904]
\(\int (e x)^{-3-2 p} (c+d x)^2 (a+b x^2)^p \, dx\) [1905]
\(\int (e x)^{-3-2 p} (c+d x) (a+b x^2)^p \, dx\) [1906]
\(\int (e x)^{-3-2 p} (a+b x^2)^p \, dx\) [1907]
\(\int \genfrac {}{}{}{}{(e x)^{-3-2 p} (a+b x^2)^p}{c+d x} \, dx\) [1908]
\(\int \genfrac {}{}{}{}{(e x)^{-3-2 p} (a+b x^2)^p}{(c+d x)^2} \, dx\) [1909]
\(\int \genfrac {}{}{}{}{(e x)^{-3-2 p} (a+b x^2)^p}{(c+d x)^3} \, dx\) [1910]
\(\int (e x)^{-4-2 p} (c+d x)^4 (a+b x^2)^p \, dx\) [1911]
\(\int (e x)^{-4-2 p} (c+d x)^3 (a+b x^2)^p \, dx\) [1912]
\(\int (e x)^{-4-2 p} (c+d x)^2 (a+b x^2)^p \, dx\) [1913]
\(\int (e x)^{-4-2 p} (c+d x) (a+b x^2)^p \, dx\) [1914]
\(\int (e x)^{-4-2 p} (a+b x^2)^p \, dx\) [1915]
\(\int \genfrac {}{}{}{}{(e x)^{-4-2 p} (a+b x^2)^p}{c+d x} \, dx\) [1916]
\(\int \genfrac {}{}{}{}{(e x)^{-4-2 p} (a+b x^2)^p}{(c+d x)^2} \, dx\) [1917]
\(\int \genfrac {}{}{}{}{(e x)^{-4-2 p} (a+b x^2)^p}{(c+d x)^3} \, dx\) [1918]
\(\int (e x)^{-2 p} (c+d x)^4 (a+b x^2)^p \, dx\) [1919]
\(\int (e x)^{-2 p} (c+d x)^3 (a+b x^2)^p \, dx\) [1920]
\(\int (e x)^{-2 p} (c+d x)^2 (a+b x^2)^p \, dx\) [1921]
\(\int (e x)^{-2 p} (c+d x) (a+b x^2)^p \, dx\) [1922]
\(\int (e x)^{-2 p} (a+b x^2)^p \, dx\) [1923]
\(\int \genfrac {}{}{}{}{(e x)^{-2 p} (a+b x^2)^p}{c+d x} \, dx\) [1924]
\(\int \genfrac {}{}{}{}{(e x)^{-2 p} (a+b x^2)^p}{(c+d x)^2} \, dx\) [1925]
\(\int \genfrac {}{}{}{}{(e x)^{-2 p} (a+b x^2)^p}{(c+d x)^3} \, dx\) [1926]
\(\int (e x)^{1-2 p} (c+d x)^4 (a+b x^2)^p \, dx\) [1927]
\(\int (e x)^{1-2 p} (c+d x)^3 (a+b x^2)^p \, dx\) [1928]
\(\int (e x)^{1-2 p} (c+d x)^2 (a+b x^2)^p \, dx\) [1929]
\(\int (e x)^{1-2 p} (c+d x) (a+b x^2)^p \, dx\) [1930]
\(\int (e x)^{1-2 p} (a+b x^2)^p \, dx\) [1931]
\(\int \genfrac {}{}{}{}{(e x)^{1-2 p} (a+b x^2)^p}{c+d x} \, dx\) [1932]
\(\int \genfrac {}{}{}{}{(e x)^{1-2 p} (a+b x^2)^p}{(c+d x)^2} \, dx\) [1933]
\(\int \genfrac {}{}{}{}{(e x)^{1-2 p} (a+b x^2)^p}{(c+d x)^3} \, dx\) [1934]
\(\int x^4 (c+d x)^n (a+b x^2)^p \, dx\) [1935]
\(\int x^3 (c+d x)^n (a+b x^2)^p \, dx\) [1936]
\(\int x^2 (c+d x)^n (a+b x^2)^p \, dx\) [1937]
\(\int x (c+d x)^n (a+b x^2)^p \, dx\) [1938]
\(\int (c+d x)^n (a+b x^2)^p \, dx\) [1939]
\(\int \genfrac {}{}{}{}{(c+d x)^n (a+b x^2)^p}{x} \, dx\) [1940]
\(\int \genfrac {}{}{}{}{(c+d x)^n (a+b x^2)^p}{x^2} \, dx\) [1941]
\(\int x^3 (c+d x)^{-4-2 p} (a+b x^2)^p \, dx\) [1942]
\(\int x^2 (c+d x)^{-3-2 p} (a+b x^2)^p \, dx\) [1943]
\(\int x (c+d x)^{-2-2 p} (a+b x^2)^p \, dx\) [1944]
\(\int (c+d x)^{-1-2 p} (a+b x^2)^p \, dx\) [1945]
\(\int \genfrac {}{}{}{}{(c+d x)^{-2 p} (a+b x^2)^p}{x} \, dx\) [1946]
\(\int \genfrac {}{}{}{}{(c+d x)^{1-2 p} (a+b x^2)^p}{x^2} \, dx\) [1947]
\(\int (e x)^m (c+d x)^n (a+b x^2)^p \, dx\) [1948]