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Instructor: Jacqui Jenkins
MSC Water Analysis Instructor: Jacqui Jenkins Office: S204D Phone:
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Laboratory Safety Safety Requirements Go through each of 20
Use examples of past stories of lab safety gone wrong
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Safety Equipment Eyewash & Shower First Aid Kit
If you get something from the lab in your eye— GET IT OUT IMMEDIATELY! Don't wait until lunch or after class! Run some water through the eyewash fountain before you use it. Retract your eyelid (hold it open); Don’t squint your eyes this restricts water access. Run fresh water over your eye for several minutes. If the water at your school is COLD Wash your eyes INTERMITTENTLY Rest in between rinses. Seek medical attention
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Fire & Fire Safety Fire Blanket Fire Extinguisher Water CO2 Dry-Powder
Halon Classes of Fires Fire Triangle Fuel Oxygen Ignition source
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Safety Equipment MSDS Material Safety Data Sheets What are they?
What information do they provide? Use examples in the lab; where are they located?
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The Metric System Decimal system of measurement Base of 10 History
France, 1791 Adopted by scientists throughout that world, 1960 International System (le Système International) SI US, Liberia, and Myanmar (Burma) Adoption of Metric system in the US Since 1791, it has been adopted by most countries of the world. Liberia = west coast of Africa Burma = Asia
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The Metric System Length Meter Mass Kilogram Volume Liter Base units
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The Metric System - Prefixes
micro = µ = one-millionth = 10-6 milli = m = one-thousandth = 10-3 centi = c = one-hundredth = 10-2 deci = d = one-tenth = 10-1 deka = dk = ten times = 101 hecto = h = hundred times = 102 kilo = k = thousand times = 103 mega = M = million times = 106 Prefixes commonly used in the metric system Most common shown in red
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The Metric System - Length
1 micrometer (µm) = meter 1 millimeter (mm) = meter 1 centimeter (cm) = 0.01 meter 1 decimeter (dm) = 0.1 meter 1 dekameter (dkm) = 10 meters 1 hectometer (hm) = 100 meters 1 kilometer (km) = 1000 meters
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The Metric System – Weight (Mass)
1 microgram (µg) = gram 1 milligram (mg) = gram 1 centigram (cg) = 0.01 gram 1 decigram (dg) = 0.1 gram 1 dekagram (dkg) = 10 grams 1 hectogram (hg) = 100 grams 1 kilogram (kg) = 1000 grams What’s the difference between ‘weight’ and ‘mass’? mass = quantity of matter contained in an object weight = a relation of mass and gravity; weighing an object is finding its mass here on Earth But note that a 5 kg bag of flour still weighs (in the everyday sense of the word) 5 kg on the moon, and if a recipe calls for 200 g of flour, you'd still use 200 g of flour when baking on the moon. And that 200 g of flour is the same amount (in every sense of the word) of flour on the moon as on Earth, but it weighs (in the technical sense) less, in that it doesn't “feel” as heavy when you lift it on the moon.
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A US cent weighs exactly 2.5 g, while the nickel weighs exactly 5 g.
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The Metric System - Volume
1 microliter (µL) = liter 1 milliliter (mL) = liter 1 centiliter (cL) = 0.01 liter 1 deciliter (dL) = 0.1 liter 1 dekaliter (dkL) = 10 liters 1 hectoliter (hL) = 100 liters 1 kiloliter (kL) = 1000 liters
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1012 microphones = 1 megaphone
106 bicycles = 2 megacycles 2000 mockingbirds = 2 kilomockingbirds 10 cards = 1 decacards 10¯6 fish = 1 microfiche 454 graham crackers = 1 pound cake 1012 pins = 1 terrapin 10 rations = 1 decoration 10 millipedes = 1 centipede 3 1/3 tridents = 1 decadent 10 monologs = 5 dialogues 2 monograms = 1 diagram 8 nickels = 2 paradigms 2 snake eyes = 1 paradise 2 wharves = 1 paradox 10¯6 phones = 1 microphone 106 phones = 1 megaphone 10¯2 mental = 1 centimental 10¯1 mate = 1 decimate 10¯12 boos = 1 picoboo
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The Metric System Temperature Absolute zero Celsius (°C) Kelvin (K)
F
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Conversion Dimensional Analysis Factor-Label Method
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Conversion Metric English Equivalents 1 cm = 0.3937 in.
1 m = ft = in. 1 km = mile 1 L = gal 1 kg = lbs
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Conversion K = °C + 273 °C = 5/9(°F - 32) °F = 9/5(°C +32)
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The Metric System Density Mass per unit volume D = M/V Mass in grams
Volume in cubic centimeters g/cm3
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Lab Procedures Precision Accuracy Reproducibility
Check by repeated measurements Poor precision results from poor techniques Accuracy Correctness Check by using a different method Poor accuracy results from procedural or equipment flaws
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A dartboard analogy is often used to understand the difference between accuracy and precision. Imagine a person throwing darts, trying to hit the bullseye. The closer the dart hits to the bull's-eye, the more accurate the tosses are. If the person misses the dartboard with every throw, but all of their shots land close together, they can still be very precise but not accurate. Here's another example: The TV weather forecaster says that it will be between 40 and 50 degrees today. The actual reading turns out to be 43. Thus, the forecast was accurate, but not very precise. For tomorrow, the forecast is degrees at 4 PM. It turns out to be degrees. This forecast was very precise, but completely inaccurate. The precision of an instrument reflects the number of significant digits in a reading; The accuracy of an instrument reflects how close the reading is to the 'true' value measured. Note that an accurate instrument is not necessarily precise, and instruments are often precise but far from accurate. For example, you might read out time right down to the second, even though you know your watch is one minute slow. This reading is precise, but not accurate. It makes little sense to quote values to high precision beyond the expected accuracy of the measurement. Without stating the estimated accuracy, such a reading cannot be used in serious computations. Worse, even by quoting the time down to the second, you have implied some accuracy which you cannot justify.
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Significant Figures The precision of an instrument reflects the number of significant figures in a reading Micro-balance versus bathroom scale The number of significant figures in a lab measurement is the number of digits that are known accurately, plus one that is uncertain or doubtful.
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Significant Figures Cardinal Rule:
A final result should never contain any more significant figures than the least precise data used to calculate it.
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Significant Figures General Rules:
The concept applies only to measured quantities. All significant figures are counted from the first nonzero digit. All confined zeros in a number are significant. Zeros that are both to the right of the decimal point and to the right of nonzero digits are significant. The answer in an addition or subtraction problem must be rounded off to the first column that has a doubtful digit.
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Rounding If a calculation yields a result that would suggest more precision than the measurement from which it originated, rounding off to the proper number of significant figures is required.
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Rounding Rules of Rounding:
If the digit following the last significant figure is greater than 5, the number is rounded up to the next higher digit If the digit following the last significant figure is less than 5, the number is rounded off to the present value of the last significant figure If the digit following the last significant figure is exactly 5, the number is rounded off to the nearest even digit
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Labware Section 2 of the handbook
These will be displayed for the rest of the week, then returned to their respective places for the rest of the semester What is it? What is it used for? List of all labware to be used
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Lab Procedures Recording Data/Lab Notebooks Ink Never rip out pages
Never erase data; cross out mistakes Record all information, no matter how trivial Be specific Check all calculations And, obviously, BE NEAT Guidelines each company has its own procedure for data entry
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Lab Procedures Weighing/Balances
Most important tool in a chemistry lab Used to determine the mass of an object Triple-beam balance Analytical balance
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