Algebra 2 Lesson 6.5-6.7 Pre-Quiz 1. (4pts each)Put 2. c. β16π5 π12 4 7π₯ 3 e. β 4π2 4 βπ7 (4pts each)Perform the indicated radical operations. Place your final answers in simplest radical form. a. 2β24π3 π5 β β8π7 π 2 d. (12β10 β 6β5)(12β10 + 6β5) b. 9β12 + 5β32 β β72 e. 6 β3ββ2 f. π₯+1 βπ₯β1 (2pts each)Write a. 2 4. 3 d. β81π20 π15 β27π15 π8 c. (7β2 β 3β3)(4β6 + 3β12) 3. Name:__________________Per#____ each expression in simplest radical form: a. β36π6 π11 b. πππ 3 4 (2pts each)Write a. β4π₯ β 7 each expression in radical form. You do not have to simplify the expression. 2 b. (π₯ β 6)3 each expression in exponential form. You do not have to simplify the expression. 5 b. β3π₯ 3 π¦ 4 Page | 1 5. (2pts each)Evaluate a. 125 6. a. π β π 7. 1 b. 16β4 (4pts each)Simplify 4 9 each expression 2 3 each expression. Put your final answer in simplest form using exponent form. 3 4 (4pts each)Simplify 8. c. β27 4 β3 3 1 β 7π5 βπ 2 4 c. β18β183 3 b. β β64 (4pts each)Solve each radical equation. Put your final answer in solution set brackets. 1 a. β2π₯ + 5 β 4 = 3 c. (5π₯ β 7)3 + 3 = 5 1 b. βπ₯ β 15 + βπ₯ = 3 9. π4 each expression. Put your final answer in simplest form using radical form. 4 a. 1 2 b. πβ7 1 d. (π₯ 2 β 3π₯ β 12)2 β (π₯ + 9)2 = 0 (6pts each)Solve each radical inequality. Graph your final answer on a number line. a. βπ₯ + 3 + βπ₯ + 7 < 4 b. βπ₯ + 9 β βπ₯ > β3 Page | 2
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