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Video Measurement Every Measurement You Take Play while students are coming into the class. Math Operations with Significant Digits When multiplying and/or ... – PowerPoint PPT presentation

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Title: Video


1
Video Measurement Every Measurement You Take
  • Play while students are coming into the class.

2
(No Transcript)
3
Do you know how to take a measurement?
4
Do you know how to work with the measurements you
take?
5
Chapter 2
  • Significant Digits

6
Taking Measurements
  • All measurements involve one estimation.
  • If the measuring device is digital it will take
    the estimation for you.

7
Electronic Measuring Devices
  • Digital readout measuring diameter of 1.0420
    inches.
  • The last zero is the estimated digit.

8
Taking Measurements
  • All measurements involve one estimation.
  • If the measuring device is scaled you must take
    the estimation yourself.

9
Scaled Measuring Devices
10
Scaled Measuring Devices
  • Bottom ruler gives a measurement of 8.? cm.

11
Scaled Measuring Devices
  • Measure the length of the metal using the top
    ruler.

12
How to read a meniscus.
.
13
How to read a meniscus.
ml
14
Read the Volume in mL
15
Significant Digits
16
(No Transcript)
17
Rules for Significant Digits
  • All non-zero digits are significant.
  • Trailing zeros after the decimal point ARE
    significant.
  • Zeros between significant digits are significant.
  • All other zeros are NOT significant unless
    indicated to be so by having a bar placed over
    them.

18
How to Determine Significant Digits
  • Underline the leftmost nonzero digit.
  • Use the rules for significant digits to determine
    the rightmost significant digit.
  • Every digit in between the leftmost and rightmost
    significant digits are significant as well.

19
Counting or Exact Numbers
Counting numbers If there are 10 people in a room there are not 9.5 or 10.76 people in the room. Counting numbers are exact.
Ones in Conversion Factors 1 kilometer 1000 meters.  Exactly 1 km is equal to exactly 1000m. The 1 is considered to be an exact number and so is the 1000. Since Counting numbers and metric conversions are exact they have an infinite number of significant digits.
20
Determine the Significant Digits(Examples in
Notebook)
  • 70.12 L
  • 0.000800 mg
  • 82.003 µm
  • 27.0 km
  • 50 people
  • 1.002 cm
  • 200 kg
  • -270.8 ºC
  • 1000 mL
  • 42,729.00 cm
  • 225 beans
  • 99.294 dm
  • 0.06900 m
  • 3,200,000 µL

21
Determine the Significant Digits (Examples in
Notebook)
  • 70.12 L 4
  • 0.000800 mg 3
  • 82.003 µm 5
  • 27.0 km 3
  • 50 people infinite
  • 1.002 cm 4
  • 200 kg 2
  • -270.8 ºC 4
  • 1000 mL 1
  • 42,729.00 cm 7
  • 225 beans infinite
  • 99.294 dm 5
  • 0.06900 m 4
  • 3,200,000 µL 5

22
Are Significant Figures Important?
  • A student was given an assignment and a budget of
    50 to complete it. Get a cube of metal which
    has a mass of 83 grams. He knew the density of
    the metal was 8.67 g/mL, and used this to
    calculate the cube's volume.

23
Are Significant Figures Important?
  • Believing significant figures were invented just
    to make life difficult for chemistry students and
    had no practical use in the real world, he
    calculated the volume of the cube to be about
    9.573 mL.

24
Are Significant Figures Important?
  • He then calculated that the edge of the cube had
    to be 2.097 cm. He took his plans to the machine
    shop where his friend had the same type of work
    done the previous year. The shop foreman said,
    "Yes, we can make the cube according to your
    specifications."

25
Are Significant Figures Important?
  • "That's OK," replied the student. "It's
    important."
  • He knew his friend has paid 35, and he had been
    given 50 out of the school's research budget to
    get the job done.

26
Are Significant Figures Important?
  • He returned the next day, expecting the job to be
    done. "Sorry," said the foreman. "We're still
    working on it. Try next week."
  • Finally the day came, and our friend got his
    cube. It looked very, very smooth and shiny and
    beautiful in its velvet case.

27
Are Significant Figures Important?
  • Seeing it, our hero had a premonition of disaster
    and became a bit nervous. But he summoned up
    enough courage to ask for the bill.

28
Are Significant Figures Important?
  • "500, and cheap at the price. We had a terrific
    job getting it right -- had to make three before
    we got one right."

29
Are Significant Figures Important?
  • "But--but--my friend paid only 35 for the same
    thing!"
  • "No. He wanted a cube 2.1 cm on an edge, and your
    specifications called for 2.097cm.

30
Are Significant Figures Important?
  • We had yours roughed out to 2.1 that very
    afternoon, but it was the precision grinding and
    lapping to get it down to 2.097 which took so
    long and cost the big money.

31
Are Significant Figures Important?
  • The first one we made was 2.089 on one edge when
    we got finshed, so we had to scrap it. The second
    was closer, but still not what you specified.
    That's why the three tries."
  • "Oh! I see. I should have paid attention to sig
    figs in science class. Guess I am going to pay
    now instead."

32
(No Transcript)
33
Math Operations with Significant Digits
  • When multiplying and/or dividing your answer must
    reflect the smallest number of significant
    digits.

34
Math Operations with Significant Digits
  • When multiplying and/or dividing your answer must
    reflect the smallest number of significant
    digits.
  • (17.3 cm)(28 cm) 484.4 cm2

35
Math Operations with Significant Digits
  • When multiplying and/or dividing your answer must
    reflect the smallest number of significant
    digits.
  • (17.3 cm)(28 cm) 484.4 cm2 480 cm2

36
Math Operations with Significant Digits
  • When multiplying and/or dividing your answer must
    reflect the smallest number of significant
    digits.
  • (17.3 cm)(28 cm) 484.4 cm2 480 cm2
  • 708g 4.700ml 150.63829 g/ml

37
Math Operations with Significant Digits
  • When multiplying and/or dividing your answer must
    reflect the smallest number of significant
    digits.
  • (17.3 cm)(28 cm) 484.4 cm2 480 cm2
  • 708g 4.700ml 150.63829 g/ml 151g/ml

38
(No Transcript)
39
Addition and/or Subtraction reflects the fewest
decimal placesdecimal places.
  • 24.6 cm - 17.01 cm 7.59 cm

40
Addition and/or Subtraction reflects the fewest
decimal placesdecimal places.
  • 24.6 cm - 17.01 cm 7.59 cm 7.6 cm

41
Addition and/or Subtraction reflects the fewest
decimal placesdecimal places.
  • 24.6 cm - 17.01 cm 7.59 cm 7.6 cm
  • 8.5g 1.32g 0.18g

42
Addition and/or Subtraction reflects the fewest
decimal placesdecimal places.
  • 24.6 cm - 17.01 cm 7.59 cm 7.6 cm
  • 8.5g 1.32g 0.18g 10g

43
Addition and/or Subtraction reflects the fewest
decimal placesdecimal places.
  • 24.6 cm - 17.01 cm 7.59 cm 7.6 cm
  • 8.5g 1.32g 0.18g 10g 10.0g

44
Homework
  • Worksheet Significant Digits Rounding.
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