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Mathematics, 24.06.2019 11:00 mem8163

Question 5(multiple choice worth 5 points) (04.04 hc) the games have been sorted into video games and board games. the number of video games is 28 less than 6 times the number of board games. the games are 80% video games. how many board games are there? 8 10 13 14 question 6(multiple choice worth 5 points) (03.01 lc) what is the quotient (3x3 + 10x2 + 10x + 4) Γ· (x + 2)? 3x2 + 16x + 42 3x2 + 4x + 2 3x2 βˆ’ 16x + 42 3x2 βˆ’ 4x + 2 question 7(multiple choice worth 5 points) (03.03 mc) what polynomial has roots of βˆ’5, βˆ’4, and 1? x3 βˆ’ 8x2 βˆ’ 11x + 20 x3 βˆ’ x2 + 22x + 40 x3 + x2 βˆ’ 22x βˆ’ 40 x3 + 8x2 + 11x βˆ’ 20 question 8(multiple choice worth 5 points) (03.02 lc) given a polynomial f(x), if (x βˆ’ 1) is a factor, what else must be true? f(0) = 1 f(1) = 0 f(βˆ’1) = 0 f(0) = βˆ’1 question 9(multiple choice worth 5 points) (04.03 mc) find the vertical asymptote(s) of f of x equals quantity 5 x squared plus 3x plus 6 end quantity over quantity x squared minus 100. x = βˆ’5, 10 x = βˆ’10, 10 x = 5, βˆ’10 x = βˆ’5, 5 question 11(multiple choice worth 5 points) (04.03 mc) find the horizontal asymptote of f of x equals quantity x squared plus 3x plus 6 end quantity over quantity x squared plus 1. y = βˆ’1 y = 1 y = 3 y = 6 question 12(multiple choice worth 5 points) (04.02 mc) what value is a discontinuity of x squared plus 5 x plus 2, all over x squared plus 2 x minus 35? x = βˆ’5 x = βˆ’7 x = βˆ’2 x = βˆ’1 question 13(multiple choice worth 5 points) (04.04 lc) solve for x using common denominators. 3 over the quantity 4 times the binomial x plus 2 equals x over the quantity x plus 2 βˆ’4 over 3 4 over 3 βˆ’3 over 4 3 over 4 question 14(multiple choice worth 5 points) (03.04 lc) one zero of the polynomial function f(x) = x3 βˆ’ 9x2 + 20x is x = 0. what are the zeros of the polynomial function? 0, βˆ’5, βˆ’4 0, βˆ’5, 4 0, 5, βˆ’4 0, 5, 4 question 15(multiple choice worth 5 points) (03.04 lc) identify the zeros of f(x) = (x βˆ’ 4)(x + 5)(2x βˆ’ 1). βˆ’5, 1 over 2, 4 5, 1 over 2, 4 βˆ’5, βˆ’1 over 2,βˆ’4 βˆ’5, 1 over 2, βˆ’4

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