Units. Unit Systems  Systems set up fundamental units  British system - foot, pound, second  Metric system - meter, kilogram, second.

Slides:



Advertisements
Similar presentations
SI Units & Scientific Notation
Advertisements

Units.
Drill: Use the metric prefixes to define these terms
The Metric System: Measuring Length
Units of Measurement and Conversions. Conversion in the Metric System Giga- (G) 1,000,000, Mega- (M) 1,000, Kilo- ( k ) 1, Deci-
Metric Conversions, Dimensional Analysis, and Scientific Notation
The Metric System Objective: Identifying what units are used for different measurements and how to convert measurements.
Please take out: A notebook and writing utensil Your blue formula sheet A calculator Convert 57cm 2 to m 2 Convert 1.65km 3 to m 3 Kickoff:
Metric Base Units Meter (m) – length Kilogram (kg) – mass Kelvin (K) – temperature Second (s) – time Mole (mol) – amount of substance.
It is absolutely essential to report units with the number answers.
SI measurement system Fundamental units Length meter m
Metric System. SI System Standard International System of measurement – metrics Has seven base units and many other units derived from these seven.
Standards of Measurement Chapter 1 Section 2. Units and Standards Standard-an exact quantity that is agreed upon to use for comparison hands feet piece.
Metric Conversions, Scientific Notation, and Dimensional Analysis.
“The Basics”.  SI = Système Internationale d’Unités  What we know as the “Metric System”  Units are standardized and regulated by two organizations:
Units. Unit Systems  Systems set up fundamental units  British system - foot, pound, second  Metric system - meter, kilogram, second.
12 Physics Lesson #1 Physics studies fundamental questions about two entities. What are these two entities?
SI Units Conversions.
Important Information
These show how to go from one metric unit to another.
12 Physics Lesson #1 Physics studies fundamental questions
Systems of Measurement
Chapter 3 Scientific Measurement 3.2 Units of Measurement
Unit Conversion.
Why are measurements and calculations essential to a Physics study?
Dimensional Analysis.
Chapter 1.1 Notes - Metrics
Fundamental of physics
Units.
Mathematics in Physics
Units and Measurement.
Factor Label Chemistry Chapter 10.
Measurement All measurements should include a number and a unit.
POWERS OF TEN “power of 10 ” scientific notation:
Units of Measurement.
CHEMISTRY 161 Chapter 3 Measurements.
Lab Skills Physical Quantities Uncertainty SI Units Prefixes
1.2 Scientific Method.
Metrics and Measurement
Warm Up:.
Measurement I. Units of Measurement Number vs. Quantity
Ch. 1- Measurement I. Units of Measurement Number vs. Quantity
Lab Skills Physical Quantities Uncertainty SI Units Prefixes
The Measurement System of Science
INTERNATIONAL SYSTEM (SI) OF MEASURE
I. Units of Measurement Number vs. Quantity SI Base Units & Prefixes
Physics and Mechanics Physics deals with the nature and properties of matter and energy. Common language is mathematics. Physics is based on experimental.
Fundamentals of Physics
Ch. 2 - Measurement I. Units of Measurement Number vs. Quantity
The Way Science Works.
Metric System.
International System of Units (SI)
Metrics & SI Units.
International System of Measurement
Measurement I. Units of Measurement Number vs. Quantity
Chapter 3 Scientific Measurement 3.3 Solving Conversion Problems
Units of Measurement SNC2P.
MEASUREMENTS.
Making Measurements.
Ch. 2 - Measurement I. Units of Measurement (p.34-45)
Measurement I. Units of Measurement Number vs. Quantity
THE METRIC SYSTEM.
Measurement Units of Measurement Number vs. Quantity
Measurements, Conversions & Dimensional Analysis
SI System and Metrics.
The Metric System Simple & Consistent.
Measurements and Calculations
Science and Measurements
Metrics and Measurement
Presentation transcript:

Units

Unit Systems  Systems set up fundamental units  British system - foot, pound, second  Metric system - meter, kilogram, second

Time  The unit of time originally was based on the day and the year.  The second was 1/60 * 1/60 *1/24 of a day.  In the 20th century the second was measured based on the timing of atoms.  We now know that the day is getting longer and “leap seconds” are added every few years.  The SI unit of time is the second (s)

Length  The oldest standards of length were based on the human body.  The metric system defined the meter in terms of the Earth: 1/10,000,000 from the pole to the equator.  The meter is now defined in terms of the second and speed of light.  The SI unit of length is the meter (m)

Mass  Standard weights have been maintained for centuries.  Weight and mass were thought to be the same.  Now a standard 1 kilogram mass is kept in Paris.  The SI unit of mass is the kilogram (kg)

SI Prefixes  Prefixes on units are used to represent powers of ten.  Prefixes denote powers of ten from  18 to  18 in steps of three.  Example: a kilometer is 10 3 meters or 1000 meters. Most Common  micro (  )  milli (m)  kilo (k) 10 3  mega (M) 10 6  Common, but the power is not a factor of three.  centi (c )  deci (d ) 10 -1

Other Units  There are other fundamental units in SI. See NIST. NIST ampere (A)ampere (A) kelvin (K)kelvin (K) mole (mol)mole (mol) candela (cd)candela (cd)  Derived units are built from the fundamental units. area (m 2 ) volume (m 3 ) velocity (m/s) acceleration (m/s 2 ) force (kg m/s 2 ) or (N) energy (kg m 2 /s 2 ) or (J)

Matching Units  Conversion between units must be of the same type.  Length conversion: 1 in = 2.54 cm1 in = 2.54 cm  Time conversion: 1 hr = 3.6 x 10 3 s1 hr = 3.6 x 10 3 s  No conversion between different types of units. 1 in is not equivalent to some seconds1 in is not equivalent to some seconds

Conversion Factors  A value is converted by applying the ratio of the conversion factors. How many inches in 50. cm?How many inches in 50. cm? 50. cm (1 in / 2.54 cm) = (50. / 2.54) in = 20. in50. cm (1 in / 2.54 cm) = (50. / 2.54) in = 20. in  Many conversion factors use scientific notation. How many seconds in a year?How many seconds in a year? 1 yr (365 d/yr) (24 hr/d) (3.6 x 10 3 s/hr) = x 10 3 s = 3.15 x 10 7 s1 yr (365 d/yr) (24 hr/d) (3.6 x 10 3 s/hr) = x 10 3 s = 3.15 x 10 7 s

Special Units  Earth to the Sun  150,000,000 km = 1.5 x m 1 Astronomical Unit (1 AU)  (1.5 x m) / (3.0 x 10 8 m/s) / (60 s/min) = 8.3 light-minutes next