PRACTICE (1) Recap the necessary rules of exponents needed to simplify each type of expression below. Use words, examples, arrows, color-coding, or any other helpful tools. A (XA)B B (X)A/B XβA PRACTICE βX (2) For each problem, roll the designated colored cubes. Then use the expression displayed on each cube to perform each operation. (BLUE)PINK (PINK)YELLOW (ORANGE)PINK+PINK (REDYELLOW)BLUE (GREEN)BLUE (ORANGE)YELLOW (ORANGE)BLUE (PINK1 + PINK2)(BLUE+YELLOW) (GREEN1) · (GREEN2) ((GREEN)YELLOW)BLUE (RED)YELLOW · (ORANGE)BLUE · (RED)BLUE (ORANGE)YELLOW (RED)YELLOW (GREEN)PINK Identify the error in each simplification below. Then correct the mistake. REVIEW (3) ( = (4) 4 ) =8 (5) ( 2 x+7 -6 2 (2 ) = (24)x 2x+14 = 4x 14 = 2x 7=x -6 2 8a b = a3 b-3 8a3b-3 ab 2 3 5 = b3 b6 = b9 aa a -3 2 -2x-3y2 6x y = = -2 2 x y -3x-2y2 2 2 2 = -2x3 y2 = -2x3 = -2 Xy X X CORRECTION: CORRECTION: (4) Which number at right is a valid solution to the equation 16 = 64 CORRECTION: REVIEW a) 4/3 c) 12/5 ? (5) Which expression below is equivalent to REVIEW a 11 4b17 c 2 a) b) 2a b7c2 c) b) 3/8 d) 4/5 ? 1 7 6 b c REVIEW (6) Which expression at right is equivalent to REVIEW Factor each expression. (7) 5π₯ β π₯ β 18 ) β64 ? d) a5 2b17 c 2 a) 8 c) 16 (8) 100π₯ β 60π₯ + 9 (9) 10π₯ + 89π₯ β 9 REVIEW (10) State four values of b that make the expression π₯ β 3π₯ + π factorable. REVIEW Solve each equation. (11) REVIEW π₯ β π₯=0 (14) Is π CHALLENGE (13) 10π₯ + π₯ + 4 = 0 (12) β2β2π₯ β 7 + 7 = 1 a real or an imaginary number? (15) Factor the expression π₯ + 2π₯π¦ + π¦ β 81. b) 4 d) 32 PROVE IT:
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