Azərbaycanca AzərbaycancaБеларускі БеларускіDansk DanskDeutsch DeutschEspañola EspañolaFrançais FrançaisIndonesia IndonesiaItaliana Italiana日本語 日本語Қазақ ҚазақLietuvos LietuvosNederlands NederlandsPortuguês PortuguêsРусский Русскийසිංහල සිංහලแบบไทย แบบไทยTürkçe TürkçeУкраїнська Українська中國人 中國人United State United StateAfrikaans Afrikaans
Destek
www.wikipedia.tr-tr.nina.az
  • Vikipedi

Aşağıdaki liste integrallerini vermektedir ax b ndx ax b n 1a n 1 n 1 for displaystyle int ax b n dx frac ax b n 1 a

Rasyonel fonksiyonların integralleri

Rasyonel fonksiyonların integralleri
www.wikipedia.tr-tr.nina.azhttps://www.wikipedia.tr-tr.nina.az

Aşağıdaki liste integrallerini vermektedir

∫(ax+b)ndx=(ax+b)n+1a(n+1)( n≠−1(for ){\displaystyle \int (ax+b)^{n}dx={\frac {(ax+b)^{n+1}}{a(n+1)}}\qquad {\text{( }}n\neq -1{\text{(for )}}\,\!}{\displaystyle \int (ax+b)^{n}dx={\frac {(ax+b)^{n+1}}{a(n+1)}}\qquad {\text{( }}n\neq -1{\text{(for )}}\,\!}
∫dxax+b=1aln⁡|ax+b|{\displaystyle \int {\frac {dx}{ax+b}}={\frac {1}{a}}\ln \left|ax+b\right|}{\displaystyle \int {\frac {dx}{ax+b}}={\frac {1}{a}}\ln \left|ax+b\right|}
∫x(ax+b)ndx=a(n+1)x−ba2(n+1)(n+2)(ax+b)n+1(for n∉{−2,−1}){\displaystyle \int x(ax+b)^{n}dx={\frac {a(n+1)x-b}{a^{2}(n+1)(n+2)}}(ax+b)^{n+1}\qquad {\text{(for }}n\not \in \{-2,-1\}{\text{)}}}{\displaystyle \int x(ax+b)^{n}dx={\frac {a(n+1)x-b}{a^{2}(n+1)(n+2)}}(ax+b)^{n+1}\qquad {\text{(for }}n\not \in \{-2,-1\}{\text{)}}}
∫xax+bdx=xa−ba2ln⁡|ax+b|{\displaystyle \int {\frac {x}{ax+b}}dx={\frac {x}{a}}-{\frac {b}{a^{2}}}\ln \left|ax+b\right|}{\displaystyle \int {\frac {x}{ax+b}}dx={\frac {x}{a}}-{\frac {b}{a^{2}}}\ln \left|ax+b\right|}
∫x(ax+b)2dx=ba2(ax+b)+1a2ln⁡|ax+b|{\displaystyle \int {\frac {x}{(ax+b)^{2}}}dx={\frac {b}{a^{2}(ax+b)}}+{\frac {1}{a^{2}}}\ln \left|ax+b\right|}{\displaystyle \int {\frac {x}{(ax+b)^{2}}}dx={\frac {b}{a^{2}(ax+b)}}+{\frac {1}{a^{2}}}\ln \left|ax+b\right|}
∫x(ax+b)ndx=a(1−n)x−ba2(n−1)(n−2)(ax+b)n−1(for n∉{1,2}){\displaystyle \int {\frac {x}{(ax+b)^{n}}}dx={\frac {a(1-n)x-b}{a^{2}(n-1)(n-2)(ax+b)^{n-1}}}\qquad {\text{(for }}n\not \in \{1,2\}{\text{)}}}{\displaystyle \int {\frac {x}{(ax+b)^{n}}}dx={\frac {a(1-n)x-b}{a^{2}(n-1)(n-2)(ax+b)^{n-1}}}\qquad {\text{(for }}n\not \in \{1,2\}{\text{)}}}
∫x2ax+bdx=1a3((ax+b)22−2b(ax+b)+b2ln⁡|ax+b|){\displaystyle \int {\frac {x^{2}}{ax+b}}dx={\frac {1}{a^{3}}}\left({\frac {(ax+b)^{2}}{2}}-2b(ax+b)+b^{2}\ln \left|ax+b\right|\right)}{\displaystyle \int {\frac {x^{2}}{ax+b}}dx={\frac {1}{a^{3}}}\left({\frac {(ax+b)^{2}}{2}}-2b(ax+b)+b^{2}\ln \left|ax+b\right|\right)}
∫x2(ax+b)2dx=1a3(ax+b−2bln⁡|ax+b|−b2ax+b){\displaystyle \int {\frac {x^{2}}{(ax+b)^{2}}}dx={\frac {1}{a^{3}}}\left(ax+b-2b\ln \left|ax+b\right|-{\frac {b^{2}}{ax+b}}\right)}{\displaystyle \int {\frac {x^{2}}{(ax+b)^{2}}}dx={\frac {1}{a^{3}}}\left(ax+b-2b\ln \left|ax+b\right|-{\frac {b^{2}}{ax+b}}\right)}
∫x2(ax+b)3dx=1a3(ln⁡|ax+b|+2bax+b−b22(ax+b)2){\displaystyle \int {\frac {x^{2}}{(ax+b)^{3}}}dx={\frac {1}{a^{3}}}\left(\ln \left|ax+b\right|+{\frac {2b}{ax+b}}-{\frac {b^{2}}{2(ax+b)^{2}}}\right)}{\displaystyle \int {\frac {x^{2}}{(ax+b)^{3}}}dx={\frac {1}{a^{3}}}\left(\ln \left|ax+b\right|+{\frac {2b}{ax+b}}-{\frac {b^{2}}{2(ax+b)^{2}}}\right)}
∫x2(ax+b)ndx=1a3(−1(n−3)(ax+b)n−3+2b(n−2)(ax+b)n−2−b2(n−1)(ax+b)n−1)(for n∉{1,2,3}){\displaystyle \int {\frac {x^{2}}{(ax+b)^{n}}}dx={\frac {1}{a^{3}}}\left(-{\frac {1}{(n-3)(ax+b)^{n-3}}}+{\frac {2b}{(n-2)(ax+b)^{n-2}}}-{\frac {b^{2}}{(n-1)(ax+b)^{n-1}}}\right)\qquad {\text{(for }}n\not \in \{1,2,3\}{\text{)}}}{\displaystyle \int {\frac {x^{2}}{(ax+b)^{n}}}dx={\frac {1}{a^{3}}}\left(-{\frac {1}{(n-3)(ax+b)^{n-3}}}+{\frac {2b}{(n-2)(ax+b)^{n-2}}}-{\frac {b^{2}}{(n-1)(ax+b)^{n-1}}}\right)\qquad {\text{(for }}n\not \in \{1,2,3\}{\text{)}}}
∫dxx(ax+b)=−1bln⁡|ax+bx|{\displaystyle \int {\frac {dx}{x(ax+b)}}=-{\frac {1}{b}}\ln \left|{\frac {ax+b}{x}}\right|}{\displaystyle \int {\frac {dx}{x(ax+b)}}=-{\frac {1}{b}}\ln \left|{\frac {ax+b}{x}}\right|}
∫dxx2(ax+b)=−1bx+ab2ln⁡|ax+bx|{\displaystyle \int {\frac {dx}{x^{2}(ax+b)}}=-{\frac {1}{bx}}+{\frac {a}{b^{2}}}\ln \left|{\frac {ax+b}{x}}\right|}{\displaystyle \int {\frac {dx}{x^{2}(ax+b)}}=-{\frac {1}{bx}}+{\frac {a}{b^{2}}}\ln \left|{\frac {ax+b}{x}}\right|}
∫dxx2(ax+b)2=−a(1b2(ax+b)+1ab2x−2b3ln⁡|ax+bx|){\displaystyle \int {\frac {dx}{x^{2}(ax+b)^{2}}}=-a\left({\frac {1}{b^{2}(ax+b)}}+{\frac {1}{ab^{2}x}}-{\frac {2}{b^{3}}}\ln \left|{\frac {ax+b}{x}}\right|\right)}{\displaystyle \int {\frac {dx}{x^{2}(ax+b)^{2}}}=-a\left({\frac {1}{b^{2}(ax+b)}}+{\frac {1}{ab^{2}x}}-{\frac {2}{b^{3}}}\ln \left|{\frac {ax+b}{x}}\right|\right)}
∫dxx2+a2=1aarctan⁡xa{\displaystyle \int {\frac {dx}{x^{2}+a^{2}}}={\frac {1}{a}}\arctan {\frac {x}{a}}\,\!}{\displaystyle \int {\frac {dx}{x^{2}+a^{2}}}={\frac {1}{a}}\arctan {\frac {x}{a}}\,\!}
∫dxx2−a2=−1aartanh⁡xa=12aln⁡a−xa+x(for |x|<|a|){\displaystyle \int {\frac {dx}{x^{2}-a^{2}}}=-{\frac {1}{a}}\operatorname {artanh} {\frac {x}{a}}={\frac {1}{2a}}\ln {\frac {a-x}{a+x}}\qquad {\text{(for }}|x|<|a|{\text{)}}\,\!}{\displaystyle \int {\frac {dx}{x^{2}-a^{2}}}=-{\frac {1}{a}}\operatorname {artanh} {\frac {x}{a}}={\frac {1}{2a}}\ln {\frac {a-x}{a+x}}\qquad {\text{(for }}|x|<|a|{\text{)}}\,\!}
∫dxx2−a2=−1aarcoth⁡xa=12aln⁡x−ax+a(for |x|>|a|){\displaystyle \int {\frac {dx}{x^{2}-a^{2}}}=-{\frac {1}{a}}\operatorname {arcoth} {\frac {x}{a}}={\frac {1}{2a}}\ln {\frac {x-a}{x+a}}\qquad {\text{(for }}|x|>|a|{\text{)}}\,\!}{\displaystyle \int {\frac {dx}{x^{2}-a^{2}}}=-{\frac {1}{a}}\operatorname {arcoth} {\frac {x}{a}}={\frac {1}{2a}}\ln {\frac {x-a}{x+a}}\qquad {\text{(for }}|x|>|a|{\text{)}}\,\!}
∫dxax2+bx+c=24ac−b2arctan⁡2ax+b4ac−b2(for 4ac−b2>0){\displaystyle \int {\frac {dx}{ax^{2}+bx+c}}={\frac {2}{\sqrt {4ac-b^{2}}}}\arctan {\frac {2ax+b}{\sqrt {4ac-b^{2}}}}\qquad {\text{(for }}4ac-b^{2}>0{\text{)}}}{\displaystyle \int {\frac {dx}{ax^{2}+bx+c}}={\frac {2}{\sqrt {4ac-b^{2}}}}\arctan {\frac {2ax+b}{\sqrt {4ac-b^{2}}}}\qquad {\text{(for }}4ac-b^{2}>0{\text{)}}}
∫dxax2+bx+c=2b2−4acartanh⁡2ax+bb2−4ac=1b2−4acln⁡|2ax+b−b2−4ac2ax+b+b2−4ac|(for 4ac−b2<0){\displaystyle \int {\frac {dx}{ax^{2}+bx+c}}={\frac {2}{\sqrt {b^{2}-4ac}}}\operatorname {artanh} {\frac {2ax+b}{\sqrt {b^{2}-4ac}}}={\frac {1}{\sqrt {b^{2}-4ac}}}\ln \left|{\frac {2ax+b-{\sqrt {b^{2}-4ac}}}{2ax+b+{\sqrt {b^{2}-4ac}}}}\right|\qquad {\text{(for }}4ac-b^{2}<0{\text{)}}}{\displaystyle \int {\frac {dx}{ax^{2}+bx+c}}={\frac {2}{\sqrt {b^{2}-4ac}}}\operatorname {artanh} {\frac {2ax+b}{\sqrt {b^{2}-4ac}}}={\frac {1}{\sqrt {b^{2}-4ac}}}\ln \left|{\frac {2ax+b-{\sqrt {b^{2}-4ac}}}{2ax+b+{\sqrt {b^{2}-4ac}}}}\right|\qquad {\text{(for }}4ac-b^{2}<0{\text{)}}}
∫dxax2+bx+c=−22ax+b(for 4ac−b2=0){\displaystyle \int {\frac {dx}{ax^{2}+bx+c}}=-{\frac {2}{2ax+b}}\qquad {\text{(for }}4ac-b^{2}=0{\text{)}}}{\displaystyle \int {\frac {dx}{ax^{2}+bx+c}}=-{\frac {2}{2ax+b}}\qquad {\text{(for }}4ac-b^{2}=0{\text{)}}}
∫xax2+bx+cdx=12aln⁡|ax2+bx+c|−b2a∫dxax2+bx+c{\displaystyle \int {\frac {x}{ax^{2}+bx+c}}dx={\frac {1}{2a}}\ln \left|ax^{2}+bx+c\right|-{\frac {b}{2a}}\int {\frac {dx}{ax^{2}+bx+c}}}{\displaystyle \int {\frac {x}{ax^{2}+bx+c}}dx={\frac {1}{2a}}\ln \left|ax^{2}+bx+c\right|-{\frac {b}{2a}}\int {\frac {dx}{ax^{2}+bx+c}}}
∫mx+nax2+bx+cdx=m2aln⁡|ax2+bx+c|+2an−bma4ac−b2arctan⁡2ax+b4ac−b2(for 4ac−b2>0){\displaystyle \int {\frac {mx+n}{ax^{2}+bx+c}}dx={\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|+{\frac {2an-bm}{a{\sqrt {4ac-b^{2}}}}}\arctan {\frac {2ax+b}{\sqrt {4ac-b^{2}}}}\qquad {\text{(for }}4ac-b^{2}>0{\text{)}}}{\displaystyle \int {\frac {mx+n}{ax^{2}+bx+c}}dx={\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|+{\frac {2an-bm}{a{\sqrt {4ac-b^{2}}}}}\arctan {\frac {2ax+b}{\sqrt {4ac-b^{2}}}}\qquad {\text{(for }}4ac-b^{2}>0{\text{)}}}
∫mx+nax2+bx+cdx=m2aln⁡|ax2+bx+c|+2an−bmab2−4acartanh⁡2ax+bb2−4ac(for 4ac−b2<0){\displaystyle \int {\frac {mx+n}{ax^{2}+bx+c}}dx={\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|+{\frac {2an-bm}{a{\sqrt {b^{2}-4ac}}}}\operatorname {artanh} {\frac {2ax+b}{\sqrt {b^{2}-4ac}}}\qquad {\text{(for }}4ac-b^{2}<0{\text{)}}}{\displaystyle \int {\frac {mx+n}{ax^{2}+bx+c}}dx={\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|+{\frac {2an-bm}{a{\sqrt {b^{2}-4ac}}}}\operatorname {artanh} {\frac {2ax+b}{\sqrt {b^{2}-4ac}}}\qquad {\text{(for }}4ac-b^{2}<0{\text{)}}}
∫mx+nax2+bx+cdx=m2aln⁡|ax2+bx+c|−2an−bma(2ax+b)(For 4ac−b2=0){\displaystyle \int {\frac {mx+n}{ax^{2}+bx+c}}dx={\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|-{\frac {2an-bm}{a(2ax+b)}}\qquad {\text{(For }}4ac-b^{2}=0{\text{)}}}{\displaystyle \int {\frac {mx+n}{ax^{2}+bx+c}}dx={\frac {m}{2a}}\ln \left|ax^{2}+bx+c\right|-{\frac {2an-bm}{a(2ax+b)}}\qquad {\text{(For }}4ac-b^{2}=0{\text{)}}}
∫dx(ax2+bx+c)n=2ax+b(n−1)(4ac−b2)(ax2+bx+c)n−1+(2n−3)2a(n−1)(4ac−b2)∫dx(ax2+bx+c)n−1{\displaystyle \int {\frac {dx}{(ax^{2}+bx+c)^{n}}}={\frac {2ax+b}{(n-1)(4ac-b^{2})(ax^{2}+bx+c)^{n-1}}}+{\frac {(2n-3)2a}{(n-1)(4ac-b^{2})}}\int {\frac {dx}{(ax^{2}+bx+c)^{n-1}}}\,\!}{\displaystyle \int {\frac {dx}{(ax^{2}+bx+c)^{n}}}={\frac {2ax+b}{(n-1)(4ac-b^{2})(ax^{2}+bx+c)^{n-1}}}+{\frac {(2n-3)2a}{(n-1)(4ac-b^{2})}}\int {\frac {dx}{(ax^{2}+bx+c)^{n-1}}}\,\!}
∫x(ax2+bx+c)ndx=bx+2c(n−1)(4ac−b2)(ax2+bx+c)n−1−b(2n−3)(n−1)(4ac−b2)∫dx(ax2+bx+c)n−1{\displaystyle \int {\frac {x}{(ax^{2}+bx+c)^{n}}}dx={\frac {bx+2c}{(n-1)(4ac-b^{2})(ax^{2}+bx+c)^{n-1}}}-{\frac {b(2n-3)}{(n-1)(4ac-b^{2})}}\int {\frac {dx}{(ax^{2}+bx+c)^{n-1}}}\,\!}{\displaystyle \int {\frac {x}{(ax^{2}+bx+c)^{n}}}dx={\frac {bx+2c}{(n-1)(4ac-b^{2})(ax^{2}+bx+c)^{n-1}}}-{\frac {b(2n-3)}{(n-1)(4ac-b^{2})}}\int {\frac {dx}{(ax^{2}+bx+c)^{n-1}}}\,\!}
∫dxx(ax2+bx+c)=12cln⁡|x2ax2+bx+c|−b2c∫dxax2+bx+c{\displaystyle \int {\frac {dx}{x(ax^{2}+bx+c)}}={\frac {1}{2c}}\ln \left|{\frac {x^{2}}{ax^{2}+bx+c}}\right|-{\frac {b}{2c}}\int {\frac {dx}{ax^{2}+bx+c}}}{\displaystyle \int {\frac {dx}{x(ax^{2}+bx+c)}}={\frac {1}{2c}}\ln \left|{\frac {x^{2}}{ax^{2}+bx+c}}\right|-{\frac {b}{2c}}\int {\frac {dx}{ax^{2}+bx+c}}}
∫x2r+y2r=r{\displaystyle \int {\frac {x^{2}}{r}}+{\frac {y^{2}}{r}}=r}{\displaystyle \int {\frac {x^{2}}{r}}+{\frac {y^{2}}{r}}=r}
∫ |x|+|y|=|n|{\displaystyle \int \ |x|+|y|=|n|}{\displaystyle \int \ |x|+|y|=|n|}

Ayrıca bakınız

  • İntegral tablosu

wikipedia, wiki, viki, vikipedia, oku, kitap, kütüphane, kütübhane, ara, ara bul, bul, herşey, ne arasanız burada,hikayeler, makale, kitaplar, öğren, wiki, bilgi, tarih, yukle, izle, telefon için, turk, türk, türkçe, turkce, nasıl yapılır, ne demek, nasıl, yapmak, yapılır, indir, ücretsiz, ücretsiz indir, bedava, bedava indir, mp3, video, mp4, 3gp, jpg, jpeg, gif, png, resim, müzik, şarkı, film, film, oyun, oyunlar, mobil, cep telefonu, telefon, android, ios, apple, samsung, iphone, xiomi, xiaomi, redmi, honor, oppo, nokia, sonya, mi, pc, web, computer, bilgisayar

Asagidaki liste integrallerini vermektedir ax b ndx ax b n 1a n 1 n 1 for displaystyle int ax b n dx frac ax b n 1 a n 1 qquad text n neq 1 text for dxax b 1aln ax b displaystyle int frac dx ax b frac 1 a ln left ax b right x ax b ndx a n 1 x ba2 n 1 n 2 ax b n 1 for n 2 1 displaystyle int x ax b n dx frac a n 1 x b a 2 n 1 n 2 ax b n 1 qquad text for n not in 2 1 text xax bdx xa ba2ln ax b displaystyle int frac x ax b dx frac x a frac b a 2 ln left ax b right x ax b 2dx ba2 ax b 1a2ln ax b displaystyle int frac x ax b 2 dx frac b a 2 ax b frac 1 a 2 ln left ax b right x ax b ndx a 1 n x ba2 n 1 n 2 ax b n 1 for n 1 2 displaystyle int frac x ax b n dx frac a 1 n x b a 2 n 1 n 2 ax b n 1 qquad text for n not in 1 2 text x2ax bdx 1a3 ax b 22 2b ax b b2ln ax b displaystyle int frac x 2 ax b dx frac 1 a 3 left frac ax b 2 2 2b ax b b 2 ln left ax b right right x2 ax b 2dx 1a3 ax b 2bln ax b b2ax b displaystyle int frac x 2 ax b 2 dx frac 1 a 3 left ax b 2b ln left ax b right frac b 2 ax b right x2 ax b 3dx 1a3 ln ax b 2bax b b22 ax b 2 displaystyle int frac x 2 ax b 3 dx frac 1 a 3 left ln left ax b right frac 2b ax b frac b 2 2 ax b 2 right x2 ax b ndx 1a3 1 n 3 ax b n 3 2b n 2 ax b n 2 b2 n 1 ax b n 1 for n 1 2 3 displaystyle int frac x 2 ax b n dx frac 1 a 3 left frac 1 n 3 ax b n 3 frac 2b n 2 ax b n 2 frac b 2 n 1 ax b n 1 right qquad text for n not in 1 2 3 text dxx ax b 1bln ax bx displaystyle int frac dx x ax b frac 1 b ln left frac ax b x right dxx2 ax b 1bx ab2ln ax bx displaystyle int frac dx x 2 ax b frac 1 bx frac a b 2 ln left frac ax b x right dxx2 ax b 2 a 1b2 ax b 1ab2x 2b3ln ax bx displaystyle int frac dx x 2 ax b 2 a left frac 1 b 2 ax b frac 1 ab 2 x frac 2 b 3 ln left frac ax b x right right dxx2 a2 1aarctan xa displaystyle int frac dx x 2 a 2 frac 1 a arctan frac x a dxx2 a2 1aartanh xa 12aln a xa x for x lt a displaystyle int frac dx x 2 a 2 frac 1 a operatorname artanh frac x a frac 1 2a ln frac a x a x qquad text for x lt a text dxx2 a2 1aarcoth xa 12aln x ax a for x gt a displaystyle int frac dx x 2 a 2 frac 1 a operatorname arcoth frac x a frac 1 2a ln frac x a x a qquad text for x gt a text dxax2 bx c 24ac b2arctan 2ax b4ac b2 for 4ac b2 gt 0 displaystyle int frac dx ax 2 bx c frac 2 sqrt 4ac b 2 arctan frac 2ax b sqrt 4ac b 2 qquad text for 4ac b 2 gt 0 text dxax2 bx c 2b2 4acartanh 2ax bb2 4ac 1b2 4acln 2ax b b2 4ac2ax b b2 4ac for 4ac b2 lt 0 displaystyle int frac dx ax 2 bx c frac 2 sqrt b 2 4ac operatorname artanh frac 2ax b sqrt b 2 4ac frac 1 sqrt b 2 4ac ln left frac 2ax b sqrt b 2 4ac 2ax b sqrt b 2 4ac right qquad text for 4ac b 2 lt 0 text dxax2 bx c 22ax b for 4ac b2 0 displaystyle int frac dx ax 2 bx c frac 2 2ax b qquad text for 4ac b 2 0 text xax2 bx cdx 12aln ax2 bx c b2a dxax2 bx c displaystyle int frac x ax 2 bx c dx frac 1 2a ln left ax 2 bx c right frac b 2a int frac dx ax 2 bx c mx nax2 bx cdx m2aln ax2 bx c 2an bma4ac b2arctan 2ax b4ac b2 for 4ac b2 gt 0 displaystyle int frac mx n ax 2 bx c dx frac m 2a ln left ax 2 bx c right frac 2an bm a sqrt 4ac b 2 arctan frac 2ax b sqrt 4ac b 2 qquad text for 4ac b 2 gt 0 text mx nax2 bx cdx m2aln ax2 bx c 2an bmab2 4acartanh 2ax bb2 4ac for 4ac b2 lt 0 displaystyle int frac mx n ax 2 bx c dx frac m 2a ln left ax 2 bx c right frac 2an bm a sqrt b 2 4ac operatorname artanh frac 2ax b sqrt b 2 4ac qquad text for 4ac b 2 lt 0 text mx nax2 bx cdx m2aln ax2 bx c 2an bma 2ax b For 4ac b2 0 displaystyle int frac mx n ax 2 bx c dx frac m 2a ln left ax 2 bx c right frac 2an bm a 2ax b qquad text For 4ac b 2 0 text dx ax2 bx c n 2ax b n 1 4ac b2 ax2 bx c n 1 2n 3 2a n 1 4ac b2 dx ax2 bx c n 1 displaystyle int frac dx ax 2 bx c n frac 2ax b n 1 4ac b 2 ax 2 bx c n 1 frac 2n 3 2a n 1 4ac b 2 int frac dx ax 2 bx c n 1 x ax2 bx c ndx bx 2c n 1 4ac b2 ax2 bx c n 1 b 2n 3 n 1 4ac b2 dx ax2 bx c n 1 displaystyle int frac x ax 2 bx c n dx frac bx 2c n 1 4ac b 2 ax 2 bx c n 1 frac b 2n 3 n 1 4ac b 2 int frac dx ax 2 bx c n 1 dxx ax2 bx c 12cln x2ax2 bx c b2c dxax2 bx c displaystyle int frac dx x ax 2 bx c frac 1 2c ln left frac x 2 ax 2 bx c right frac b 2c int frac dx ax 2 bx c x2r y2r r displaystyle int frac x 2 r frac y 2 r r x y n displaystyle int x y n Ayrica bakinizIntegral tablosu

Yayın tarihi: Temmuz 24, 2024, 21:29 pm
En çok okunan
  • Ekim 12, 2024

    Larrey, Côte-d'Or

  • Ekim 22, 2024

    Lars Passgård

  • Ekim 13, 2024

    Lars Lagerback

  • Ekim 08, 2024

    Larnaka Kalesi

  • Ekim 09, 2024

    Larissimus

Günlük

  • Vikipedi

  • Amerikalılar

  • Nathan Chapman

  • Canadian Hot 100

  • You're Not Sorry

  • Olympe de Gouges

  • 1903

  • Yer merkezli yörünge

  • Yevgeni Pluşenko

  • SN 1604

NiNa.Az - Stüdyo

  • Vikipedi

Bültene üye ol

Mail listemize abone olarak bizden her zaman en son haberleri alacaksınız.
Temasta ol
Bize Ulaşın
DMCA Sitemap Feeds
© 2019 nina.az - Her hakkı saklıdır.
Telif hakkı: Dadaş Mammedov
Üst