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Lab 1: Measurement: Accuracy and Precision
Lab Materials:
Rulers
Non-programmable calculator
1 Sheet of notebook paper
Scissors
Stopwatch
Kitchen Balance (measures to nearest 1g)
Plastic cups
Measuring spoons
Water
2
Name: ___________________________ Date:
_____________
Measurement: Accuracy and Precision
When scientists collect data, they must determine the accuracy
and precision of their measurements.
Accuracy refers to how close the measured quantities are to the
actual or true value. Precision refers to
the closeness of each of the data sets to one another. To
distinguish between these two terms, it is
useful to think of a target and the position of the measurements
on the target. If the measurements are
clustered together but away from the center of the target, then
we would say the measurements are
precise, but not accurate. If the data hits the center on the
target, the measurements are precise and
very accurate, i.e. the values collected are close to the true
value one should obtain. In today’s lab,
you will make measurements and perform calculations to the
appropriate number of significant figures.
You will then determine if your measurements are precise
and/or accurate. Before doing this though,
you will have several exercises that test your knowledge of
significant figures.
Significant Figures
In any given measurement, non-place holding digits are referred
to as significant digits or most often
“sig figs” (for significant figures). The greater the number of
sig figs, the greater the precision in the
measurement. To determine the number of significant figures in
a given quantity, follow these rules:
1. All nonzero numbers are significant.
2. Zeroes located between two numbers are significant.
3. Zeroes located after a decimal point are significant
4. Zeroes located to the left of the first nonzero number are
NOT significant; therefore, the
number 0.002 has only 1 significant figure since the 3 zeroes
prior to the number 2 are
serving only as place holders.
5. Zeroes located at the end of a number but before a decimal
point are ambiguous. For
instance, we cannot determine the number of sig figs in say,
6350. To avoid this
confusion, we either write 6350. or 6.350 x 103 to indicate that
the zero is significant.
6. Exact numbers (numbers obtained from counting or numbers
originating from defined
quantities, such as 12 inches = 1 foot) have infinite number of
significant digits.
1. For the following examples, determine the number of
significant figures.
a. 4762 __________
b. 902 __________
c. 0.0000438 __________
d. 987,000,000,000 __________
e. 0.000834 __________
3
f. 4.32 x 10
4
__________
g. 9.2735 x 10
-5
__________
h. 6,049,071 __________
i. 678.20 __________
j. 903,089,932,000. __________
Significant Figures in Calculations
One important concept to remember when you perform
mathematical calculations is that the answer
you report must reflect the precision in the quantities you
measured. Your answer should not show
more precision that what you were capable of measuring;
therefore, when doing mathematical
calculations, there should not be a gain or loss in precision.
The rules to follow for determining the number of significant
figures depends on the type of
mathematical operation you are performing.
Multiplication and Division
The reported answer should carry the same number of
significant figures as the quantity with
the fewest number of significant figures.
Addition and Subtraction
The reported answer should carry the same number of decimal
places as the quantity with the
fewest decimal places.
When performing these calculations, it will most likely be
necessary to round your final answer to the
appropriate number of significant figures. To round your
answer, look for the left-most digit being
dropped. If this digit is four or less, round your answer down;
however, if this digit is 5 or greater,
round your answer up.
**Important Note** For calculations involving both
multiplication/division and addition/subtraction,
do NOT round your answer in intermediate steps. Determine
the number of significant figures in each
step, but use the entire answer from each step in later steps.
ALWAYS round your FINAL answer,
NOT the intermediate answers.
2. For each of the following, report your answer to the correct
number of significant figures.
a. 20.76 x 4.89 x 1.2 __________
b. 15.67 – 0.789 + 9.5 __________
c. (3,789 – 2,569)/2.5 __________
4
d. 7.94 – 3.25 x 2 __________
e. 3,789 – 2,569/2.5 __________
Measurements
3. Below are data sets from three students who were measuring
the length of a piece of string.
Student A: Student B: Student C:
8.2 cm 5.2 cm 6.1 cm
8.4 cm 3.4 cm 5.9 cm
7.9 cm 7.2 cm 6.2 cm
a. The true length of the string is 6.2 cm. Which student(s)
measurements is/are accurate?
b. Which student(s) measurements is/are precise?
c. Are any of the students’ measurements both precise and
accurate? Please explain.
4. Length
1
a. Fold a piece of notebook paper into eight uniform rectangles,
and then cut them out. Take one
of the rectangles and using a best guess, try drawing a 6.5 cm
line on it without using any
measuring device. Set this paper aside. Without looking at this
piece of paper, try drawing
another 6.5 cm line on 3 more rectangles. Now, using a ruler,
measure the exact length of each
of your lines to the appropriate number of sig figs, and record
them in the table below.
Measured Length, cm
Trial 1
Trial 2
Trial 3
Trial 4
5
b. Calculate the average of your results. To receive credit, you
must show your work.
c. What is your percent error? Show your work.
d. Comment on the accuracy and precision of your
measurements.
e. On the remaining 4 rectangular pieces, try again to draw a 6.5
cm line on each of them. Again,
do not use any measuring device when drawing the lines and do
not refer to previous drawings.
When you have finished, again measure the actual length of the
lines and record your results in
the table below.
f. What is the average and percent error of your measurements?
Again, work must be shown to
receive credit.
Measured Length, cm
Trial 1
Trial 2
Trial 3
Trial 4
6
g. How do your results compare to your first set of
measurements? Which set is more accurate?
More precise? Please explain.
5. Time
1
a. Using a stopwatch, close your eyes, and try to estimate the
passing of 30 seconds. Record the
actual time that has passed in the table below. Repeat this 3
more times.
b. What is the average and percent error of your measurements?
c. Did your accuracy improve with subsequent trials?
6. Surface Area
Choose any regular shaped object (your desk, a table, your
textbook) and calculate the surface area
in cm
2
. Record each individual measurement below and show a
calculation of the surface area.
Make sure your measurements and answers are to the
appropriate number of significant figures.
Measured Time, s
Trial 1
Trial 2
Trial 3
Trial 4
7
7. Mass
Obtain a plastic cup, kitchen balance, and measuring spoon.
When using a balance, please follow
these general guidelines:
1. Always make sure the balance reads zero before and after you
make a measurement. Use the
“Tare” button to zero the balance before you place the
object/chemical on the balance.
2. To obtain an accurate measurement, always make sure the
item you are measuring is at room
temperature.
3. NEVER place any chemical directly on the balance. It should
always be in the container
specified in the lab procedure. If none is specified, then a
plastic cup can be used.
Record the following measurements. Do NOT empty any of the
water out of your cup in between
readings, and only tare the balance prior to obtaining your first
measurement in part a below.
a. Mass of plastic cup, g ____________
b. Mass of 1 tablespoon of water, g ____________
c. Mass of 2
nd
tablespoon of water, g ____________
d. Mass of 3
rd
tablespoon of water, g ____________
e. Average mass of a tablespoon of water, g ____________
(Show work)
f. Greatest difference of 3 masses (largest mass – smallest mass)
____________
(Show work)
g. Knowing that 1 tablespoon = 14.79 mL (milliliters), what is
the density (D) of water at room
temperature? Please note that density is equal to mass/volume
and has units of g/mL.
Reference:
1
Author Unknown,
http://www.sciencebyjones.com/PDF%20files/accuracy%20and
%20precision%20home%20lab%2020
04%20PDF%203.pdf, accessed Aug. 17, 2009.
http://www.sciencebyjones.com/PDF%20files/accuracy%20and
%20precision%20home%20lab%202004%20PDF%203.pdf
http://www.sciencebyjones.com/PDF%20files/accuracy%20and
%20precision%20home%20lab%202004%20PDF%203.pdf
Worth 20 % of Grade:
Unit V Research Paper
For this assignment, write about a hazardous materials incident
or an environmental health and safety (EHS) project that
involves a material(s) with a hazard(s) that falls under the
hazard classification that we have studied so far (water/air
reactive, corrosive, or toxic). The incident or project could be
one that you have researched or been involved with. Your essay
must include the following:
ct or incident,
hazardous classification,
the incident/project,
-term mitigation implemented, and
usion (your professional opinion on the
project/incident).
Your response must be at least 400 words in length. You are
required to use at least two references, including your textbook
for your response. All sources used, including the textbook,
must be referenced. Paraphrased and/or quoted materials must
have accompanying citations in APA format
Information about accessing the Blackboard Grading Rubric for
this assignment is provided below.
I will to pay 13.00 dollars for this paper. Let me know so we
can finalize the handshake.
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Lab 1 Measurement Accuracy and Precision Lab Materi.docx

  • 1. Lab 1: Measurement: Accuracy and Precision Lab Materials: Rulers Non-programmable calculator 1 Sheet of notebook paper Scissors Stopwatch Kitchen Balance (measures to nearest 1g) Plastic cups Measuring spoons Water 2
  • 2. Name: ___________________________ Date: _____________ Measurement: Accuracy and Precision When scientists collect data, they must determine the accuracy and precision of their measurements. Accuracy refers to how close the measured quantities are to the actual or true value. Precision refers to the closeness of each of the data sets to one another. To distinguish between these two terms, it is useful to think of a target and the position of the measurements on the target. If the measurements are clustered together but away from the center of the target, then we would say the measurements are precise, but not accurate. If the data hits the center on the target, the measurements are precise and very accurate, i.e. the values collected are close to the true value one should obtain. In today’s lab, you will make measurements and perform calculations to the appropriate number of significant figures. You will then determine if your measurements are precise and/or accurate. Before doing this though, you will have several exercises that test your knowledge of significant figures.
  • 3. Significant Figures In any given measurement, non-place holding digits are referred to as significant digits or most often “sig figs” (for significant figures). The greater the number of sig figs, the greater the precision in the measurement. To determine the number of significant figures in a given quantity, follow these rules: 1. All nonzero numbers are significant. 2. Zeroes located between two numbers are significant. 3. Zeroes located after a decimal point are significant 4. Zeroes located to the left of the first nonzero number are NOT significant; therefore, the number 0.002 has only 1 significant figure since the 3 zeroes prior to the number 2 are serving only as place holders. 5. Zeroes located at the end of a number but before a decimal point are ambiguous. For instance, we cannot determine the number of sig figs in say, 6350. To avoid this confusion, we either write 6350. or 6.350 x 103 to indicate that the zero is significant.
  • 4. 6. Exact numbers (numbers obtained from counting or numbers originating from defined quantities, such as 12 inches = 1 foot) have infinite number of significant digits. 1. For the following examples, determine the number of significant figures. a. 4762 __________ b. 902 __________ c. 0.0000438 __________ d. 987,000,000,000 __________ e. 0.000834 __________ 3 f. 4.32 x 10 4 __________
  • 5. g. 9.2735 x 10 -5 __________ h. 6,049,071 __________ i. 678.20 __________ j. 903,089,932,000. __________ Significant Figures in Calculations One important concept to remember when you perform mathematical calculations is that the answer you report must reflect the precision in the quantities you measured. Your answer should not show more precision that what you were capable of measuring; therefore, when doing mathematical calculations, there should not be a gain or loss in precision. The rules to follow for determining the number of significant figures depends on the type of mathematical operation you are performing.
  • 6. Multiplication and Division The reported answer should carry the same number of significant figures as the quantity with the fewest number of significant figures. Addition and Subtraction The reported answer should carry the same number of decimal places as the quantity with the fewest decimal places. When performing these calculations, it will most likely be necessary to round your final answer to the appropriate number of significant figures. To round your answer, look for the left-most digit being dropped. If this digit is four or less, round your answer down; however, if this digit is 5 or greater, round your answer up. **Important Note** For calculations involving both multiplication/division and addition/subtraction, do NOT round your answer in intermediate steps. Determine the number of significant figures in each step, but use the entire answer from each step in later steps.
  • 7. ALWAYS round your FINAL answer, NOT the intermediate answers. 2. For each of the following, report your answer to the correct number of significant figures. a. 20.76 x 4.89 x 1.2 __________ b. 15.67 – 0.789 + 9.5 __________ c. (3,789 – 2,569)/2.5 __________ 4 d. 7.94 – 3.25 x 2 __________ e. 3,789 – 2,569/2.5 __________ Measurements 3. Below are data sets from three students who were measuring the length of a piece of string.
  • 8. Student A: Student B: Student C: 8.2 cm 5.2 cm 6.1 cm 8.4 cm 3.4 cm 5.9 cm 7.9 cm 7.2 cm 6.2 cm a. The true length of the string is 6.2 cm. Which student(s) measurements is/are accurate? b. Which student(s) measurements is/are precise? c. Are any of the students’ measurements both precise and accurate? Please explain. 4. Length 1
  • 9. a. Fold a piece of notebook paper into eight uniform rectangles, and then cut them out. Take one of the rectangles and using a best guess, try drawing a 6.5 cm line on it without using any measuring device. Set this paper aside. Without looking at this piece of paper, try drawing another 6.5 cm line on 3 more rectangles. Now, using a ruler, measure the exact length of each of your lines to the appropriate number of sig figs, and record them in the table below. Measured Length, cm Trial 1 Trial 2 Trial 3 Trial 4
  • 10. 5 b. Calculate the average of your results. To receive credit, you must show your work. c. What is your percent error? Show your work. d. Comment on the accuracy and precision of your measurements. e. On the remaining 4 rectangular pieces, try again to draw a 6.5 cm line on each of them. Again, do not use any measuring device when drawing the lines and do
  • 11. not refer to previous drawings. When you have finished, again measure the actual length of the lines and record your results in the table below. f. What is the average and percent error of your measurements? Again, work must be shown to receive credit. Measured Length, cm Trial 1 Trial 2 Trial 3 Trial 4
  • 12. 6 g. How do your results compare to your first set of measurements? Which set is more accurate? More precise? Please explain. 5. Time 1 a. Using a stopwatch, close your eyes, and try to estimate the passing of 30 seconds. Record the actual time that has passed in the table below. Repeat this 3 more times. b. What is the average and percent error of your measurements?
  • 13. c. Did your accuracy improve with subsequent trials? 6. Surface Area Choose any regular shaped object (your desk, a table, your textbook) and calculate the surface area in cm 2 . Record each individual measurement below and show a calculation of the surface area. Make sure your measurements and answers are to the appropriate number of significant figures.
  • 14. Measured Time, s Trial 1 Trial 2 Trial 3 Trial 4 7 7. Mass Obtain a plastic cup, kitchen balance, and measuring spoon. When using a balance, please follow these general guidelines: 1. Always make sure the balance reads zero before and after you make a measurement. Use the “Tare” button to zero the balance before you place the object/chemical on the balance. 2. To obtain an accurate measurement, always make sure the item you are measuring is at room temperature. 3. NEVER place any chemical directly on the balance. It should always be in the container specified in the lab procedure. If none is specified, then a plastic cup can be used.
  • 15. Record the following measurements. Do NOT empty any of the water out of your cup in between readings, and only tare the balance prior to obtaining your first measurement in part a below. a. Mass of plastic cup, g ____________ b. Mass of 1 tablespoon of water, g ____________ c. Mass of 2 nd tablespoon of water, g ____________ d. Mass of 3 rd tablespoon of water, g ____________ e. Average mass of a tablespoon of water, g ____________ (Show work) f. Greatest difference of 3 masses (largest mass – smallest mass)
  • 16. ____________ (Show work) g. Knowing that 1 tablespoon = 14.79 mL (milliliters), what is the density (D) of water at room temperature? Please note that density is equal to mass/volume and has units of g/mL. Reference: 1 Author Unknown, http://www.sciencebyjones.com/PDF%20files/accuracy%20and %20precision%20home%20lab%2020 04%20PDF%203.pdf, accessed Aug. 17, 2009. http://www.sciencebyjones.com/PDF%20files/accuracy%20and %20precision%20home%20lab%202004%20PDF%203.pdf http://www.sciencebyjones.com/PDF%20files/accuracy%20and %20precision%20home%20lab%202004%20PDF%203.pdf Worth 20 % of Grade:
  • 17. Unit V Research Paper For this assignment, write about a hazardous materials incident or an environmental health and safety (EHS) project that involves a material(s) with a hazard(s) that falls under the hazard classification that we have studied so far (water/air reactive, corrosive, or toxic). The incident or project could be one that you have researched or been involved with. Your essay must include the following: ct or incident, hazardous classification, the incident/project, -term mitigation implemented, and usion (your professional opinion on the project/incident). Your response must be at least 400 words in length. You are required to use at least two references, including your textbook for your response. All sources used, including the textbook, must be referenced. Paraphrased and/or quoted materials must have accompanying citations in APA format Information about accessing the Blackboard Grading Rubric for this assignment is provided below. I will to pay 13.00 dollars for this paper. Let me know so we can finalize the handshake.