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Algebra 2/Trigonometry Name __________________________
End Behavior Worksheet Date ________________ Block _____ A. Given each function, identify the degree, leading coefficient, and describe the end behavior using proper notation. You are NOT ALLOWED TO USE A GRAPHING CALCULATOR! Function Degree Leading Coefficient End Behavior 1) π π₯ = π₯ 3 β2 π₯ 2 βπ₯+1 As x β- β, f(x) β _______ As x β β, f(x) β________ 2) π π₯ = 2π₯ 5 +2 π₯ 2 β5π₯+1 3) π π₯ =β 2π₯ 5 β π₯ 2 +5π₯+3 4) π π₯ = βπ₯ 3 +5π₯β2 5) π π₯ =2 π₯ 2 +3π₯β4 6) π π₯ = π₯ 4 β3 π₯ 2 +2π₯+1 B. Match each of the graphs with the equations provided below. You are NOT ALLOWED TO USE A GRAPHING CALCULATOR! ____ 1) π π₯ =β2π₯ ____ 2) π π₯ = π₯ 2 β4π₯ ____ 3) π π₯ =β2 π₯ 2 β5π₯ ____ 4) π π₯ =2 π₯ 3 β3π₯+1 _______ 5) π π₯ = π₯ 4 +2 π₯ ____ 6) π π₯ =β 1 4 π₯ 4 +3 π₯ 2 ____ 7) π π₯ =β 1 3 π₯ 3 + π₯ 2 β ____ 8) π π₯ = 1 5 π₯ 5 β2 π₯ π₯
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C. Review β Find all zeros (real and imaginary) by factoring and/or taking the square root. Leave your answers in simplified radical/fractional form. 1) π₯ 2 β25=0 2) π₯ 2 β6π₯+9=0 Zeros: ____________________________ Zeros: ___________________________ 3) π₯ 3 β4 π₯ 2 +4π₯=0 4) π₯ 4 β π₯ 2 β20=0 Zeros: ____________________________ Zeros: ___________________________ 5) π₯ 3 +3 π₯ 2 β4π₯β12=0 6) π₯ 3 β 4π₯ 2 β25π₯+100=0 Zeros: ____________________________ Zeros: ___________________________ 7) 5π₯ 3 β5 π₯ 2 =10π₯ 8) π₯ 4 +3 π₯ 2 =β2 Zeros: ____________________________ Zeros: ___________________________
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