Transcription of Quadratic Equations By Factoring - Kuta Software …
1 D 32S041i2G IKUuRtpau zSHoqfltAw1alrseQ R UA8lplY 5rZiGgnhLt8s8 N IMTa7die8 cweijtBhp QIOnqfMiMnSiMtpej sA3lEg8eDbmrxaC by kuta Software LLCKuta Software - Infinite Algebra 2 Name_____ Period____Date_____Solving Quadratic Equations By FactoringSolve each equation by ) ( 3 n 2)( 4 n + 1) = 02) m( m 3) = 03) ( 5 n 1)( n + 1) = 04) ( n + 2)( 2 n + 5) = 05) 3 k2 + 72 = 33 k6) n2 = 18 9 n7) 7 v2 42 = 35 v8) k2 = 4 k 49) 2 v2 v + 12 = 3 v2 + 6 v10) 4 n2 + 6 n 16 = 5 n2-1- C w2V0U1w2P DKHuBt7ao QSCoxfbtcwtaSrjeG J mA8ltl5 groihgehdtGsK s 3 MiaCdkeD ZwXipt4hJ cITngfbi7nQimt0ea LAslggBelbcrua8 by kuta Software LLC11) 8 r2 + 3 r + 2 = 7 r212) b2 + b = 213) 10 n2 35 = 65 n14) 3 x2 8 x = 1615) 16 n2 114 n = 1416) 28 n2 = 96 184 n17) 7 a2 + 32 = 7 40 a18) 42 x2 69 x + 20 = 7 x2 8 Critical thinking questions.
2 If a Quadratic equation can be factored andeach factor contains only real numbers thenthere cannot be an imaginary ) If a Quadratic equation cannot be factored thenit will have at least one imaginary 4 a2R0o1W2H gKpuytnaZ KSdotfFtiwlaTr1eP K fAMlIl0 RrqidgOh0tXsv N VMJajdOet Swsi5tMhh rIVnPfNign8iKtken jA2lqgTekbLr6ae by kuta Software LLCKuta Software - Infinite Algebra 2 Name_____ Period____Date_____Solving Quadratic Equations By FactoringSolve each equation by ) ( 3 n 2)( 4 n + 1) = 0 { 23, 14}2) m( m 3) = 0{3, 0}3) ( 5 n 1)( n + 1) = 0 { 15, 1}4) ( n + 2)( 2 n + 5) = 0 { 2, 52}5) 3 k2 + 72 = 33 k{3, 8}6) n2 = 18 9 n{ 6, 3}7) 7 v2 42 = 35 v{ 6, 1}8) k2 = 4 k 4{ 2}9) 2 v2 v + 12 = 3 v2 + 6 v{3, 4}10) 4 n2 + 6 n 16 = 5 n2{2, 8}-1- R n220s1z2u GKBustsab LShoCf8t3wja8rSeZ E fAClxlb irbiTgUh2tzst Y aMXa7dtei LwRi8tdh0 nIWn2fAiinlivt5ey oAxlQg1eAbWrtaa by kuta Software LLC11)
3 8 r2 + 3 r + 2 = 7 r2{ 2, 1}12) b2 + b = 2{ 2, 1}13) 10 n2 35 = 65 n { 12, 7}14) 3 x2 8 x = 16 { 43, 4}15) 16 n2 114 n = 14 { 18, 7}16) 28 n2 = 96 184 n { 47, 6}17) 7 a2 + 32 = 7 40 a { 57, 5}18) 42 x2 69 x + 20 = 7 x2 8 { 75, 47}Critical thinking questions. ) If a Quadratic equation can be factored andeach factor contains only real numbers thenthere cannot be an imaginary ) If a Quadratic equation cannot be factored thenit will have at least one imaginary (Example, x2 = 10)-2-Create your own worksheets like this one with Infinite Algebra 2.
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