Chapter 1 The Science of Physics INTRODUCTION.

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Presentation transcript:

Chapter 1 The Science of Physics INTRODUCTION

Chapter 1 The Topics of Physics Section 1 What is Physics Chapter 1 The Topics of Physics Physics is simply the study of the physical world. Your goal in Physics is to use a small number of basic concepts, equations, and assumptions to describe the physical world. This will allow you to make predictions about a broad range of phenomena.

Chapter 1 The areas of Physics Section 1 What is Physics Chapter 1 The areas of Physics 1. Mechanics - The study of motion and its causes. Falling objects, friction, weight, spinning objects. 2. Thermodynamics – The study of heat and temperature. Melting and Freezing processes, engines, refrigerators. 3. Vibration and Wave Phenomena – The study of specific types of repetitive motion. Springs, pendulums, sound

The areas of Physics (cont) Section 1 What is Physics Chapter 1 The areas of Physics (cont) 4. Optics – The study of light. Mirrors, lenses, color, astronomy 5. Electromagnetism – The study of electricity, magnetism, and light. Electrical charge, circuitry, permanent magnets, electromagnets. 6. Relativity – The study of particles moving at any speed, including very high speed. Particle collisions, particle accelerators, nuclear energy.

The areas of Physics (cont.) Section 1 What is Physics Chapter 1 The areas of Physics (cont.) 7. Quantum Mechanics – The study of submicroscopic particles. The atom and its parts

Chapter 1 Types of observations Qualitative- descriptive, but not true measurements Hot Large Quantitative- describe with numbers and units 100C 15 meters

Chapter 1 The Scientific Method Section 1 What is Physics The scientific method is a way to ask and answer scientific questions by making observations and doing experiments. Steps of the scientific : Observation (Ask a Question) Collect Data (Do Background Research) Construct a Hypothesis (Educated guess) Test Your Hypothesis by Doing Experiments Analyze Your Data and Draw a Conclusion The conclusion is only valid if it can be verified by other people. Communicate Your Results

Section 1 What is Physics? Chapter 1 The Scientific Method

The Scientific Method (cont) Section 1 What is Physics Chapter 1 The Scientific Method (cont) System – A set of items or interactions considered a distinct physical entity for the purpose of study. Decide what to study and eliminate everything else that has minimal or no effect on the problem. Draw a diagram of what remains (Model) Models – A replica or description designed to show the structure or workings of an object, system, or concept. Models help guide experimental design

Section 1 What is Physics? Chapter 1 The System

Section 1 What is Physics? Chapter 1 The Scientific Model

The Scientific Method (cont) Section 1 What is Physics Chapter 1 The Scientific Method (cont) Hypothesis – A reasonable explanation for observations, one that can be tested with additional experiments. The hypothesis must be tested in a controlled experiment. Controlled Experiment- Only one variable at a time is changed to determine what influences the phenomenon you are observing.

Numbers As Measurements Section 2 Measurements in Experiments Chapter 1 Numbers As Measurements Numerical measurements in science contain the value (number) and Dimension. Dimension is the physical quantity being measured (length, mass, time, temperature, electric current) Each dimension is measured using units and prefixes from the SI system. The dimension must match the unit. (ex. If you are measuring length, use the meter(m), not the kilogram(kg)

Chapter 1 SI is the standard measurement system for science. Section 2 Measurements in Experiments Chapter 1 SI is the standard measurement system for science. Used so that scientists can communicate with the same language. There are seven base units. They are: Meter(m) – length kilogram(kg) – Mass Second(s) – Time Kelvin(K) – Temperature Ampere(A) – current Mole(mol) – amount of substance Candela(cd) – luminous intensity

How good are the measurements? Scientists use two word to describe how good the measurements are: Accuracy- how close the measurement is to the actual value. Precision- how well can the measurement be repeated.

Differences Accuracy can be true of an individual measurement or the average of several. Problems with accuracy are due to error Precision requires several measurements before anything can be said about it. Precision describes the limitation of the measuring instrument.

Percent Error Percent error = (Experimental Value – Accepted value) x 100 Accepted Value Percent error can be negative.

Absolute value of error Percent Error Absolute value of error I know that I weigh 150 kg. If I weigh myself and the balance says 165 kg, what is the percent error?

Significant Figures

Atlantic Pacific Present Absent If the decimal point is absent, start at the Atlantic (right), find the first non zero, and count all the rest of the digits 230000 1750

Atlantic Pacific Present Absent If the decimal point is PRESENT, start at the Pacific (left), find the first non zero, and count all the rest of the digits 0.045 1.2300

Sig figs. How many sig figs in the following measurements? 458 g

Rounding rules Look at the number behind the one you’re rounding. If it is 0 to 4 don’t change it. If it is 5 to 9 make it one bigger. Round 45.462 to four sig figs= to three sig figs. to two sig figs. to one sig figs. 45.46 45.5 46. 50

Scientific notation All non-zero digits in scientific notation are significant figures. Any ending zero will be after the decimal point to be significant 1.20 x 103 Sometimes you must write in scientific notation to use the correct sig figs.

Using your calculator with scientific notation EE and EXP button stand for x 10 to the 4.5 x 10-4 push 4.5 push either EXP or EE push 4 +/- or -4 see what your display says.

Practice these problems (4.8 x 10 5 ) x (6.7 x 10-6) (6.8 x 10 -6) (3.2 x 10 4) Remember when you multiply you add exponents 106 x 10-4 When you divide you subtract exponents.

Adding and Subtracting You can’t add or subtract numbers until they are to the same power of ten. Your calculator does this automatically. Remember- standard form starts with a number between 1 and 9 to start.

Adding and subtracting with sig figs have to round it to the least place of the measurement in the problem.

For example 27.93 6.4 + First line up the decimal places 27.93 6.4 + 27.93 6.4 Then do the adding.. Find the estimated numbers in the problem. 34.33 This answer must be rounded to the tenths place.

Practice 4.8 + 6.8765 520 + 94.98 0.0045 + 2.113 500 -126 6.0 x 103 - 3.8 x 102 6.0 x 10-2 - 3.8 x 10-3 5.33 x 1022 - 3.8 x 1021

Multiplication and Division Rule is simpler Same number of sig figs in the answer as the least in the question 3.6 x 653 2350.8 3.6 has 2 s.f. 653 has 3 s.f. answer can only have 2 s.f. 2400

Multiplication and Division Same rules for division. practice 4.5 / 6.245 4.5 x 6.245 9.8764 x .043 3.876 / 1980 16547 / 710

Fundamental Quantities and Their Dimension Length [L] Mass [M] Time [T] other physical quantities can be constructed from these three

Chapter 1 There are seven base units. They are: Meter(m) – length Section 2 Measurements in Experiments Chapter 1 There are seven base units. They are: Meter(m) – length kilogram(kg) – Mass Second(s) – Time Kelvin(K) – Temperature Ampere(A) – current Mole(mol) – amount of substance Candela(cd) – luminous intensity

Derived Units

Metric Prefixes Table 1.4, p.3

Table 1.5, p.4

Volume calculated by multiplying L x W x H Liter the volume of a cube 1 dm (10 cm) on a side 1L = 1 dm3 so 1 L = 10 cm x 10 cm x 10 cm 1 L = 1000 cm3 1/1000 L = 1 cm3 1 mL = 1 cm3

Volume 1 L about 1/4 of a gallon - a quart 1 mL is about 20 drops of water or 1 sugar cube

Mass 1 gram is defined as the mass of 1 cm3 of water at 4 ºC. 1000 g = 1000 cm3 of water 1 kg = 1 L of water

Mass 1 kg = 2.5 lbs 1 g = 1 paper clip 1 mg = 10 grains of salt

Converting k h D d c m how far you have to move on this chart, tells you how far, and which direction to move the decimal place. The box is the base unit, meters, Liters, grams, etc.

Conversion factors “A ratio of equivalent measurements.” Start with two things that are the same. 1 m = 100 cm Can divide by each side to come up with two ways of writing the number 1.

Conversion factors 100 cm 1 m = 100 cm

Conversion factors 1 m = 1 100 cm

Conversion factors 1 m = 1 100 cm 100 cm = 1 m 1 m

Conversion factors 1 m = 1 100 cm 1 = 100 cm 1 m

Conversion factors A unique way of writing the number 1. In the same system they are defined quantities so they have unlimited significant figures. Equivalence statements always have this relationship. big # small unit = small # big unit 1000 mm = 1 m

Write the conversion factors for the following kilograms to grams feet to inches 1.096 qt. = 1.00 L

What are they good for? We can multiply by one creatively to change the units . 13 inches is how many yards? 36 inches = 1 yard. 1 yard = 1 36 inches 13 inches x 1 yard = 36 inches

Conversion factors Called conversion factors because they allow us to convert units. Really just multiplying by one, in a creative way. Choose the conversion factor that gets rid of the unit you don’t want.

Dimensional Analysis Dimension = unit Analyze = solve Using the units to solve the problems. If the units of your answer are right, chances are you did the math right.

Dimensional Analysis Using with metric units Need to know equivalence statements If it has a prefix, get rid of it with one conversion factor To add a prefix use a conversion factor

Practice 25 mL is how many L? 5.8 x 10-6 mm is how many nm?

Dimensional Analysis In the same system, unlimited sig figs From one system to another. The conversion factor has as many the most sig figs in the measurements. 1 inch is 2.54 cm 3 sf 1 inch 2.54 cm

Dimensional Analysis A race is 10.0 km long. How far is this in miles? 1 mile = 1760 yds 1 meter = 1.094 yds

Dimensional Analysis Pikes peak is 14,110 ft above sea level. What is this in meters? 1 mile = 1760 yds 1 meter = 1.094 yds

Dimensional Analysis Another measuring system has different units of measure. 6 ft = 1 fathom 100 fathoms = 1 cable length 10 cable lengths = 1 nautical mile 3 nautical miles = 1 league Jules Verne wrote a book 20,000 leagues under the sea. How far is this in feet?

Multiple units The speed limit is 65 mi/hr. What is this in m/s? 1 mile = 1760 yds 1 meter = 1.094 yds 65 mi hr 1760 yd 1 m 1 hr 1 min 1 mi 1.094 yd 60 min 60 s

Multiple units Lead has a density of 11.4 g/mL. What is this in pounds per quart? 454 g = 1 lb 1 L = 1.06 qt

Units to a Power 3 How many m3 is 1500 cm3? 1 m 100 cm 1 m 100 cm 1 m

Units to a Power How many cm2 is 15 m2? 36 cm3 is how many mm3?

A European cheese making recipe calls for 2. 50 kg of whole milk A European cheese making recipe calls for 2.50 kg of whole milk. An American wishes to make the recipe has only measuring cups, which are marked in cups. If the density of milk is 1.03 g/cm3 how many cups of milk does he need? 1 gal = 4 qt 1 L = 1.06 qt 1 lb = 454 g 1 mi =1760 yds 1 pint = 2 cups 1 qt = 2 pints 1 yd = 3 ft. 1 mile = 1.61 km 1 m = 1.094 yds 1 L = 1000 cm3

A barrel of petroleum holds 42. 0 gal. Empty it weighs 75 lbs A barrel of petroleum holds 42.0 gal. Empty it weighs 75 lbs. When it is filled with ethanol it weighs 373 lbs. What is the density of ethanol in g/cm3? 1 gal = 4 qt 1 L = 1.06 qt 1 lb = 454 g 1 mi =1760 yds 1 pint = 2 cups 1 qt = 2 pints 1 yd = 3 ft. 1 mile = 1.61 km 1 m = 1.094 yds 1 L = 1000 cm3