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KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2

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Page 1: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 2: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 3: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 4: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 5: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 6: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 7: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 8: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 9: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 10: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 11: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 12: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 13: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 14: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2
Page 15: KM 554e-20140527190653. x —x2= 1150 - 650 = logs — 5-2 -2 — 1 or x = 2) 2 0.0839 In 0.0839 2.478 Chapter 4 18. log2X + log2(x — Practice Test Solutions 2

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MATEMATIKA4. Adja meg azt az x valós számot, amelyre log2x 3. x = 2 pont 5. Az alábbi hozzárendelési utasítások közül adja meg annak a betűjelét, amely a 0-hoz 4-et, a 2-höz

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