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Lyrics Ema ro pe ko le lowo moEni to jegun si ma je ranOre ma ro mi pin eni to wakisa si le wosoIgba yi to le o nbo wa deroAfaila ojo bojo ba la ma laEma ro pe ko le lowo moEni to jegun si ma je ranOre ma ro mi pin eni to wakisa si le wosoIgba yi to le o nbo wa deroAfaila ojo bojo ba la ma laEniyan mi wonu Olorun mi wokan oOni ero mi ki nse ero yin raraEda o laropinEni ta ro pe koke pago le sebe ko kole alaruruOju lo pe si isoro oni o a la dun ola oO somo oloku be a ko si se moAfaila ojo bojo ba la ma laEma ro pe ko le lowo moEni to jegun si ma je ranOre ma ro mi pin eni to wakisa si le wosoIgba yi to le o nbo wa deroAfaila ojo bojo ba la ma laWipe mo nwa ki sa lo ni ko tun mo pe mi o logo kan raraWipe o nje mi o leran ko ni nwo nile la lu yoOwuro aye mi o le ma tun mo osanO san aye ti mo wa o le ma sapejuwe aleOhun ti mo mo daju ni peBo pe bo ya akololo mi a pe babaBe lo se Abrahamu baba igbagbo pataO doju ko Esteri o pada o wa d'ayabaIsoro koju Danieli la teru de iho kinihunBe ni Josefu pada joba ni soju gbogbo otaA te ni fe mi fe re a te ni fe mi fe biOro mi a da ri yan ji yan loju eniyan gbogboJesu a ba mi jo yin lo juEma ro pe ko le lowoEni to jegun si ma je ranOre ma ro mi pin eni to wakisa si le wosoIgba yi to le o nbo wa deroAfaila ojo bojo ba la ma laOju ojo a la o mo shi ma jeran ni po egugunKe ni keni ma ro mi pin o ma dara fun miAiye mi a layo mi o ni sha ko ba ta fegbeEmi a ri re loju aye miEro Lorun si te mi niEma ro pe ko le lowo moEni to jegun si ma je ranOre ma ro mi pin eni to wakisa si le wosoIgba yi to le o nbo wa deroAfaila ojo bojo ba la ma laEma ro pe ko le lowo moEni to jegun si ma je ranOre ma ro mi pin eni to wakisa si le wosoIgba yi to le o nbo wa deroAfaila ojo bojo ba la ma laEma ro pe ko le lowo moEni to jegun si ma je ranOre ma ro mi pin eni to wakisa si le wosoIgba yi to le o nbo wa deroAfaila ojo bojo ba la ma laWriter(s): Bioku LlcLyrics powered by www.musixmatch.com

Contents Table of Contents Bookmarks Quick Links RGS-2000NGTCAS Test SetOperation ManualE xp o r t C o n tr o l S tat em e n t:T h i s d o c u m e n t c o n t a i n s t e c h n i c a l d a t a , t h e e x p o r t o f w h ic h i s o r m ay b e r e s t r i c t e d b y t h eE x po rt A dm in istr ati on A c t an d th e E x por t Ad m ini stra tio n R e gul at i o n s (E A R ) , 1 5 C . F . R . p a r t s7 30 -7 7 4 . Di v e r s i o n c o n t r a ry t o U . S . l a w i s p ro h i b i t e d. Chapters Summary of Contents for Viavi RGS-2000NG This manual is also suitable for: 113956

And Katakana versions of this Guide is ona HTML at this Link: Do note that the Link above would only show the English, Hiragana, and Katakanaversions of the Al Bhed. Only here would show the Roumaji. I made it easier for peopleso they won't have to encode this Guide into Japanese (Auto-Select). ^^;;=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=AL BHED TO ENGLISH: ENGLISH TO AL BHED:| A = E | B = P | C = S | D = T | - | A = Y | B = P | C = L | D = T || E = I | F = W | G = K | H = N | - | E = A | F = V | G = K | H = R || I = U | J = V | K = G | L = C | - | I = E | J = Z | K = G | L = M || M = L | N = R | O = Y | P = B | ¤ | M = S | N = H | O = U | P = B || Q = X | R = H | S = M | T = D | - | Q = X | R = N | S = C | T = D || U = O | V = F | W = Z | X = Q | - | U = I | V = J | W = F | X = Q || | Y = A | Z = J | | - | | Y = O | Z = W | |=-=-=-=-=-=-=-=-=MISCELLANEOUS INFORMATION:Alphabet [English]: ABCDEFGHIJKLMNOPQRSTUVWXYZAlphabet [Al Bhed]: YPLTAVKREZGMSHUBXNCDIJFQOWAlphabet [Misc.] : EPSTIWKNUVGCLRYBXHMDOFZQAJ-This is not the Al Bhed alphabet, this is from Al Bhed to English!=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=-=AL BHED TO ROUMAJI:| A = KA | I = MI | U = RU | E = RE | O = NO || KA = WA | KI = SHI | KU = FU | KE = HE | KO = MO || SA = TA | SHI = NI | SU = NU | SE = TE | SO = TO || TA = YA | CHI = KI | TSU = MU | TE = KE | TO = O || NA = RA | NI = RI | NU = SU | NE = E | NO = RO || HA = NA | HI = CHI | FU = U | HE = SE | HO = SO || MA = HA | MI = I | MU = WO | ME = NE | MO = YO

Un punto crítico. Aquí examinamos cómo se puede usar la prueba de la segunda derivada para determinar si una función tiene un extremo local en un punto crítico. Sea f una función dos veces diferenciable de tal manera que f ′(a) = 0 y f ′′ es continua durante un intervalo abierto I que contiene a a. Supongamos que f ′′(a) f ′′ es continua sobre I, f ′′(x) x ∈ I (Figura 4.5.7). Luego, según el Corolario 3, f ′ es una función decreciente sobre I. Como f ′ (a) = 0, concluimos que para todos x ∈ I, f ′ (x) > 0 si x a y f ′ (x) x > a. Por lo tanto, mediante la prueba de la primera derivada, f tiene un máximo local en x = a. Por otro lado, supongamos que existe un punto b tal que f ′(b) = 0 pero f ′′(b) > 0. Como f ” es continuo en un intervalo abierto I que contiene a b, entonces f ” (x) > 0 para todo x ∈ I (Figura 4.5.6). Luego, según el Corolario 3, f ′ es una función creciente sobre I. Como f ′(b) = 0, concluimos que para todos x ∈ I, f ′(x) x b y f ′ (x) > 0 si x > b. Por lo tanto, mediante la prueba de la primera prueba derivada, f tiene un mínimo local en x = b.Figura 4.5.7 Considere una función dos veces diferenciable f tal que f ″ sea continua. Como f ‘(a) = 0 y f ″(a) I que contiene a a tal que para todo x en I, f aumenta si x a y f disminuye si x > a. Como resultado, f tiene un máximo local en x = a. Dado que f