Title: Chapter 3 answers click to jump to a section
1Chapter 3 answers (click to jump to a section)
- 3-1 Rounding and Estimating
- 3-2 Estimating Decimal Products and Quotients
- 3-3 Mean, Median, and Mode
- 3-4 Using Formulas
- 3-5 Solving Equations by or Decimals
- 3-6 Solving Equations by x or Decimals
- 3-7 Using the Metric System
- 3-8 Reasoning Strategy Simplify a Problem
23-1 Rounding Estimating pg. 125-126
- 27.39
- 0.912
- 1,046
- 345.7
- about 11
- about 19
- about 45
- about 13.90
- about 10
- about 20.7
- about 129
- about 27
- about 0.60
- Answers vary
- 1.5
- 4,652.99
- 1
- 33.30
- about 9
- about 11
- about 28
- about 150
- about 4
- about 400
- about 17
- about 43
- about 93.5
- about 53.90
- about 90.4
- about 484.60
33-1 Rounding Estimating pg. 125-126
- about 9.5
- about 10.5
- about 10.1
- about 10.8
- about 28
- about 80
- about 3,200
- about 220
- 3946. Answers may vary. Samples are given.
- about 17 rounding
- about 9.2 front-end
- about 40 rounding
- about 25 rounding
- about 20 rounding
- about 10 rounding
- about 27.50 front-end
- about 24 clustering
43-1 Rounding Estimating pg. 125-126
- about 3.4 million
- about 22,000 mi2
- about 44 in.
- Subtract 219 instead of 2.19.
- Answers will vary. Sample front-end it gives
an estimate of 11.80, so I dont have enough
money.
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63-2 Estimating Decimal Products Quotients pg.
129 - 130
- about 35
- about 44
- about 54
- about 100
- about 2
- about 2
- about 20
- about 50
- about 18,000
- about 40
- about 4,500
- about 144
- about 120
- about 400
- about 36,000
- about 64
- about 24
- about 5
- about 5
- about 4
- about 3
- about 6
- about 7
- about 4
- Answers may vary. Sample 14.90 is about 15, and
4.56 is about 5, so 14.90 4.56 15 5, or 3.
73-2 Estimating Decimal Products Quotients pg.
129 - 130
- reasonable
- not reasonable
- not reasonable
- not reasonable
- reasonable
- not reasonable
- Check students work.
- about 12
- C
- Answers may vary. Sample No. 2 9 18 will
give one estimate. A closer estimate is (2 8)
(2 0.5) 16 1 17. - No. 14.95 4 15 4 60. The total,
77.80, is too far from this estimate.
83-2 Estimating Decimal Products Quotients pg.
129 - 130
- Physical therapist about 18/h in Dallas, about
16/h in Washington, DC pharmacist about 20/h
in Dallas, about 21/h in Washington, DC nurse
about 15/h in Dallas, about 18/h in Washington,
DC. - Physical therapist about 35,000 in Dallas and
in Washington, DC pharmacist about 40,000 in
Dallas and 45,000 in Washington, DC nurse
about 30,000 in Dallas and 35,000 in
Washington, DC. - About 2
93-2 Estimating Decimal Products Quotients pg.
129 - 130
- About 9
- About 39
- About 20
- About 1,220
- About 12
- About 2
- Quadrant I
- Quadrant III
- Quadrant IV
- y-axis
- Quadrant III
- x-axis
- 720 PM
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113-3 Measures of Central Tendency, Mean, Median
Mode pg. 134 - 135
123-3 Mean, Median, Mode pg. 134 - 135
133-3 Mean, Median, Mode pg. 134 - 135
143-3 Mean, Median, Mode pg. 134 - 135
- D
- a. 8,4g
- b. 93.5 calories
- a.b. check students work
- 49.4g, 574 calories
- about 6
- about 720
- about 6
- about 39.00
- 6x 10
- 4x 8z
- x 2t 5
- 80 adults hats
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163-4 Using Formulas, pg. 139 -140
- 67F
- 57F
- 60F
- 53F
- d 481.25 m
- r 280 mi/h
- t 259.3 s
- t 20.4 h
- 5.84 mi
- 136.4F
- 57.2F
- -128.2F
- 132.8F
- 161.6F
- 21 m
- 74 m
- 43.2 yd
- 24.5 m2, 288.96 m2, 93.6 yd2
- b. 358.66 ft
- 105,300 mi2
- 0.425 mi
- a. 36F 40F 80F
173-4 Variables and Equations, pg. 139 - 140
- 106 min, 123 min, 125 min median
- 306 mL, 303 mL, 250 mL
- 33
- -13
- 56
- B
Check Point
- 15.66
- 0.891
- 7,023
- 345.7
- about 32
- about 24
- about -1
- about 6
- 56, 57, no mode
- 2, 2, 1
- 4.05, 2.25, no mode
- B
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193-5 Solving Equations by or Decimals, pg.
144-145
- 1.2, 1.2, x 13.8
- 3.33, 3.33 y 15.75
- Subtract 8.5 from each side or add -8.5 to each
side. - Subtract 54.2 from each side or add -54.2 to each
side. - Add 1.9 to each side
- 3.54
- 0.88
- 10.73
- 23.7
- 43.2
- -0.8
- see below
- No, the solution of the first equation is -0.9,
while the solution of the second equation is -9.
202-5 Solving Equations by adding or subtracting,
pg. 87-88
- 1.2
- 1.1
- 11
- -5.3
- 15.4
- 26.1
- 2.4
- 7.285
- 0
- -0.08
- -23.95
- -7.91
- 1.1
- -94.2
- 9.502
- 16.093
- 5.3
- -10.5
- Commutative Prop. of Add.
- Simplify
- Subtraction Prop. of Equality
- Simplify
- The student should have added 1.6 to each side.
- b
- Add -1.8 to each side.
- a. 5.25 b. Answers vary.
- 369.72 in2
- 38.5 cm2
- 4
- -30
- Simplify
- Subtr. Prop. of Equality
- Simplify
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223-6 Solving Equations by or Decimals, pg.
148-149
- 0.8, 0.8, x 1.875
- 4.5, 4.5 d -13.5
- Divide each side by 0.9
- Multiply each side by 0.6
- Multiply each side by 15
- Divide each side by -0.4
- a. Harry multiplied by 4 instead of dividing each
side by 4. b. Answers may vary. Sample He could
have compared his result, 324.8, to the estimate
81.2 4 20.
233-6 Solving Equations by or Decimals, pg.
148-149
- -2.44
- -25.1
- 0.044
- 2.3
- 1.2
- 30
- 8.6
- 1.3
- 0.374
- 0.0804
- -14.85
- 0.9912
- -5.4
- 3,104.32
- 86.7
- 456
- 4
- 13.5
- -708
- 0.048308
- -7.3n 30.66 -4.2
- N (-4.5) 200.6 -902.7
- N (--2.35) 400.9 -942.115
- a. f 3.28 l
- b. 24.6 ft
- c. about 1.83 m
- d. 16.7 m2
- 24 (or 25) onions
243-6 Solving Equations by or Decimals, pg.
148-149
- a. 20 hits
- b. You can have only a whole number of hits.
- x 0.6, y 0.7
- (or x 0.7, y 0.6)
- -5.3
- 15.4
- 26.1
- 2.4
- 7.285
- -2
- Yes
- No
- No
- a. 2,376, 2,475
- 2,574
- b. Answers vary. Sample 99 times a number
is 100 times the number less one of the number. - c. 2,673
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263-7 Using the Metric System, pg. 153-155
- C
- F
- B
- E
- A
- D
- 5,400
- 0.234
- 0.012
- 3,010
- 5.18 m
- Gram a banana is well under a kilogram, so
kilograms are too large. - Meter the depth is less than a kilometer, so
kilometers are too large. - Centimeter the length is much less than a meter
and much more than a millimeter, so meters are
too large and millimeters are too small. - Kilogram a car is very heavy, so grams are too
small. - Meter the width is much less than a kilometer
and much more than a centimeter, so kilometers
are too large and centimeters are too small. - Millimeter a spoon holds much less than a liter,
so a liter is too large.
273-7 Using the Metric System, pg. 153-155
- 5 kg 5 g is about the mass of a nickel
- 2,000 mL 2,000 L is about 2,000 qt and 2,000 mL
2 qt - 350 g 350 mg is less than the mass of a paper
clip - 150 cm 150 m is greater than the length of a
football field - 2 km 2 m can be walked in 3 or 4 steps
- 1 g 1 mg is closer to the mass of a speck of
sawdust
- 0.595
- 900.5
- 0.035
- 8.75
- 9.12
- 900,00
- 0.005
- 1,300,000
- 5.623
- 301,000,000
283-7 Using the Metric System, pg. 153-155
- 6,008,835 L
- 695 m
- Camille multiplied 6,392 g by 1,000, so she
changed grams to milligrams. To change grams to
kilograms she should have divided 6,392 by1,000
to find 6.392 kg. - C
- A kilometer is 1,000 meters, a kilogram is 1,000
grams, a milliliter is 0.001 liter, and a
milligram is 0.001 gram. - 0.001 53.a. 5 to 6 km b. 5,000 to
6,000 m
293-7 Using the Metric System, pg. 153-155
- about 7
- about 90
- about 10
- a gt 21
- n lt -15
- r gt -7
- 6t 8.1 or
- 1.35 s/knot
- 0.25
- 130
- 8.55
- 1.5 m 1.5 cm is a little wider than the width of
a thumbnail. - 500 mL 500 L would be about 500 qt
- 0.095
- 7,650,000
t
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313-8 Reasoning Strategies . . ., pg. 161-162
- 107 digits
- 66 matches
- 13 triangles
- 55 squares
- 80 sketches
- 40 fence posts
- 3.25 ft
- 21 house numbers explanations vary. Sample
There is 1 single-digit number that has a 5. The
two-digit numbers have 9 numbers in the 50s.
From 100 to 120, there are 2 numbers that have a
5. In all, there are 1 9 9 2 21 numbers
that contain at least one digit 5.
- 1,320 pieces 10. 3
- about 3,095 people/mi2
- 24 greetings
- 0.27
- 5,200,000
- 2
- 500
- 300
- 6,000,000
- About 46.50
- About 10.80
- 91
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