The Remainder Theorem - Kuta Software LLC

E x2g0w1w2V YKLuatWaH cSooYfDtKwdaRr5e7 x fAzlblm YrUiTgvhdtwsR D PMPaxd2eo Bw6iKtFhY EIZnXfoiOnsintweT jA1lVgHeUbvrVaX by Kuta Software LLCKuta Software - Infinite Algebra 2 Name_____ Period____Date_____The Remainder TheoremEvaluate each function at the given ) f( x) = x3 + 6 x 7 at x = 22) f( x) = x3 + x2 5 x 6 at x = 23) f( a) = a3 + 3 a2 + 2 a + 8 at a = 34) f( a) = a3 + 5 a2 + 10 a + 12 at a = 25) f( a) = a4 + 3 a3 17 a2 + 2 a 7 at a = 36) f( x) = x5 47 x3 16 x2 + 8 x + 52 at x = 7 State if the given binomial is a factor of the given ) ( k3 k2 k 2) ( k 2)8) ( b4 8 b3 b2 + 62 b 34) ( b 7)9) ( n4 + 9 n3 + 14 n2 + 50 n + 9) ( n + 8)10) ( p4 + 6 p3 + 11 p2 + 29 p 13) ( p + 5)11) ( p4 8 p3 + 10 p2 + 2 p + 4) ( p 2)12) ( n5 25 n3 7 n2 37 n 18) ( n + 5)13) ( x5 + 6 x4 3 x2 22 x 29) ( x + 6)14) ( n4 + 10 n3 + 21 n2 + 6 n 8) ( n + 2)-1- 0 t2q0C122Z sKFuytaaH gSKoHfAttwgaxrJe5 F ZAjlhlI krFiAgghFtsso F HMCaEdheb ow2ijtDhY 1 IinFfNi3nniOtseP eAAl8gKegbhrDa8 by Kut

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  Theorem, Remainder, The remainder theorem

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