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Metric System

Metric System. Scientific Measurements. Metric System. Developed by the French in the late 1700’s. Based on powers of ten, so it is very easy to use. Used by almost every country in the world, with the notable exception of the USA. Especially used by scientists.

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Metric System

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  1. Metric System Scientific Measurements

  2. Metric System • Developed by the French in the late 1700’s. • Based on powers of ten, so it is very easy to use. • Used by almost every country in the world, with the notable exception of the USA. • Especially used by scientists. • Abbreviated SI, which is French for Systeme International.

  3. Metric Prefixes • Regardless of the unit, the entire metric system uses the same prefixes. • Common prefixes are: kilo = 1000 centi = 1/100th milli = 1/1000th 1 meter = 100 centimeters= 1000 millimeters

  4. Length is the distance between two points. The SI base unit for length is the meter. We use rulers or meter sticks to find the length of objects. Length

  5. Mass • Mass is the amount of matter that makes up an object. • A golf ball and a ping pong ball are the same size, but the golf ball has a lot more matter in it. So the golf ball will have more mass. • The SI unit for mass is the gram. • A paper clip has a mass of about one gram. • The mass of an object will not change unless we add or subtract matter from it.

  6. Measuring Mass • We will use a triple beam balance scale to measure mass. • Gravity pulls equally on both sides of a balance scale, so you will get the same mass no matter what planet you are on.

  7. Weight • Weight is a measure of the force of gravity on an object. • Your weight can change depending on the force of gravity. The gravity will change depending on the planet you are on. • The SI unit for weight is the Newton (N). • The English unit for weight is the pound.

  8. Gravity • Gravity is the force of attractionbetween any two objects with mass. • The force depends on two things: • more distance = less gravity = less weight • less distance = more gravity = more weight • more mass = more gravity = more weight • less mass = less gravity = less weight

  9. Weight and Mass • Notice that Jill’s mass never changes. Her mother will not allow us to take parts off her, or add parts to her, so her mass stays the same. Jill is 30kg of little girl no matter where she goes! http://www.exploratorium.edu/ronh/weight/

  10. Volume is the amount of space contained in an object. We can find the volume of box shapes by the formula Volume = length x width x height In this case the units would be cubic centimeters (cm3). So a box 2 cm x 3 cm x 5cm would have a volume of 30 cm3 Volume V = L x W x H

  11. The base unit for volume is the Liter. We measure volume with a graduated cylinder. Base Units

  12. Graduated Cylinders • Liquids form curved, upper surfaces when poured into graduated cylinders • To correctly read the volume, read the bottom of the curve called the meniscus

  13. Liquid Volume • When the metric system was created, they decided that 1 cm3 of water would equal 1 milliliter of water and the 1 mL of water will have a mass of one gram. • 1cm3 water =1 ml of water = 1 gram

  14. We can use water displacement to find the volume of objects that are not boxed shaped. We can put water in a graduated cylinder. If a rock causes the level to rise from 7 to 9 ml, the the rock must have a volume of 2-mL. Water Displacement

  15. Water Mass and Volume • 1 cm3 water = 1 mL of water = 1 gram • So what would be the mass of 50 mL of water be? • 50 grams • So what would be the mass of 1 liter of water be? • 1 L = 1000 mL so its mass would be 1000 grams or a kilogram.

  16. Density • Density is the amount of matter (mass) compared to the amount of space (volume) the object occupies. • We will measure mass in grams and volume in ml or cm3

  17. Density Formula • Density is mass divided by volume. • Density = mass/volume • Remember, all fractions are division problems. • Since the unit for mass is grams, and the unit for volume is ml or cm3, then the unit for density is g/ml, or g/ cm3

  18. Density Formula Wheel • Formula wheels make it easy to solve density problems. • Cover the property you are trying to find, and do what is left over. • To find density, cover the word density. You have mass over volume remaining. So divide mass by volume to find density! Mass density volume

  19. Density Formula Wheel • To find mass, you cover the word mass. You now have density times volume remaining. • To find volume, cover volume. You have mass over density remaining, so divide mass by density to find volume. Mass density volume

  20. Understanding Density • In the following illustrations, each will represent 1 cm3. • Each g will represent 1 gram. • Mass = 24g • Volume = 8 cm3 • Density = 3g/cm3

  21. In other words, there are 3 grams in every cm3.

  22. Density Problem 2 • Mass = 12 grams • Volume = 6 cm3 • Density = 2 g/cm3 • In English we say the density of the object is 2 grams in every cubic centimeter.

  23. Density Problem 3 • Our previous problems were materials of uniform density. They were the same stuff throughout. But many materials are not. Gravel is a great example. • Mass = 16 grams • Volume = 8 mL • Density = 2 g/mL

  24. Water and Density • Since 1-gram of water has a volume of 1-mL, then the density of water will always be 1 gram/ml. • 5o-mL of water will have a mass of 50 grams, so again the density of pure water will be 1 g/ml. • A kg of water will have a volume of 1000-mL, so it’s density will be 1 gram/ml.

  25. Less dense materials will float on top of more dense materials. Objects with a density of less than 1-g/mL will float on top of water. Objects with a density greater than 1 g/mL will sink in water. Floating and Sinking

  26. Objects with a density equal to the density of water will float in mid water, at what ever level you place the object. Fish and submarines control their depth by changing their density. Neutral Buoyancy

  27. Objects with a density greater than 1 g/mL will sink in water. Objects that Sink!

  28. The Titanic is sailing on its maiden voyage. What is the density of this enormous, steel hulled ship, full of machinery, coal, people, and all sorts of heavy things? It’s floating, so it’s density must be less than 1 g/mL. How can this be? The Titanic is a hollow vesselfull of air! Titanic Sails the Ocean Blue

  29. After HMS Titanic struck the iceberg, she started to fill with water. What happened to her density? As she took on more and more water, her density got closer and closer to 1 g/mL. The denser the ship became, the lower she settled into the water. Titanic verses Iceberg

  30. What is the density of the Titanic resting on the ocean floor? Must be greater than 1 g/mL, as her steel hull is full of water instead of air. Wreck of the Titanic

  31. Comparing Densities • Where is the most dense object? • Where is the least dense object?

  32. Density Review • We don’t actually count g’s to find the mass of objects. How would you find the mass of a rock? • Use a balance scale. • In real life, how would you find the volume of a rock? • Use a graduated cylinder and see how much water the rock displaces.

  33. Metric System International System of Units (SI)

  34. Basic Metric Units • Meter (m) • Gram (g) • Liter (l) • Celsius (°C) or Kelvin (K) • Second (s) Length Mass Volume Temperature Time

  35. Derived Units • Area – amount of surface included within a set of boundaries; expressed in square units of length, e.g., m2 • Volume – amount of space occupied by an object, e.g., m3 for solids or mL or L for liquids • Density – amount of matter that occupies a given space; mass/volume, e.g., g/mL

  36. Basic units: m, l, g ManyMmega1 000 000(106) Kidskkilo1000(103) Havehhecto100(102) Droppedda/dkdeka10(101) Over--- Basic Unit (ONES)---1 (100) Deadddeci.1(10-1) Convertingccenti.01(10-2) Metricsmmilli.001(10-3) ----- m micro .000001 (10-6) ----- n nano .000000001 (10-9) ----- A Angstrom .0000000001 (10-10)

  37. Bigger to smaller - Move decimal right Smaller to bigger - Move decimal left 3 3 3 100 (m, l, g) Basic Unit M k h da d c m μ n Many kids have dropped over dead converting metrics 4.22 422. cm = m 6523. m m = 0.006523 m 69630 ml 69.63 l = 13 dal = 130,000 ml 0.00923 kg 230 mg = 0.230 g 9.23 g =

  38. Scientific Notation • Form: N X 10x • N = number greater than 1, but less than 10 • x = exponent of 10 (number of decimal places • Locate decimal and move it so that there is only one non-zero digit to its left (N) • Count the number of places you had to move the decimal • To the left, then x equals a positive number • To the right, then x equals a negative number

  39. Scientific NotationN X 10x Moving Decimal to Left =x Moving Decimal to Right = --x 1. 6238 N= 6.238 x = 3 6.238 X 103 2. 215.36 N= 2.1536 x = 2 2.1536 X 102 3. .000632 N= 6.32 x = -4 6.32 X 10-4 4. 1.852 N= 1.852 x = 0 1.852 X 100 5. 1350 N= 1.35 x = 3 1.35 X 103 x = -1 6. .1202 N= 1.202 1.202 X 10-1

  40. Celsius The Metric Temperature Scale • Definitions • 0°Celsius(C) = 32°Fahrenheit(F) = water freezes • 100°Celsius = 212°Fahrenheit = water boils • Also called the centigrade scale. • Conversions • °Celsius = 5/9 X (°Fahrenheit - 32°) • °Fahrenheit = (9/5 X °Celsius) + 32° 30 is hot, 20 is nice, 10 is chilly, 0 is ice.

  41. REVIEW “QUIZ” 1) 345 cm = km 0.00345 2) 0.00032 in scientific notation = 3.2 X 10-4 71.6 ºF 3) 22ºC = 4) k h da (m,l,g) d c m kilo- hecto- deka- deci- centi- milli- Fill in the missing prefixes.

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