SI Measurement System.

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Presentation transcript:

SI Measurement System

The International System of Units (SI) Presentation Name Course Name Unit # – Lesson #.# – Lesson Name The International System of Units (SI) The International System of Units (SI) is a system of units of measurement consisting of seven base units Mostly widely used system of measurement The United States is the only industrialized nation that has not adopted the SI system Unit Name Symbol Measurement meter m length kilogram* kg mass second s time ampere A electric current kelvin K thermodynamic temperature candela cd luminous intensity mole mol amount of substance The abbreviation SI is from the French Systeme Internationale d’unites. Note that even though kilogram has the kilo- prefix, it is defined as a base unit and is used in definitions of derived units.

The International System of Units Presentation Name Course Name Unit # – Lesson #.# – Lesson Name The International System of Units Often referred to as the metric scale Prefixes indicate an integer power of 10 Power of 10 Prefix Abbreviation 101 deca- da 102 hecto- h 103 kilo- k 106 Mega- M 109 Giga- G 1012 Tera- T Power of 10 Prefix Abbreviation 10-1 deci- d 10-2 centi- c 10-3 milli- m 10-6 micro- µ 10-9 nano- n 10-12 pico- p Note that the kilo- prefix in kilogram indicates that a kilogram is 10^3 = 1000 grams. The fact that the kilogram is a base unit does not affect the meaning of the prefix but allows for the use of the kilogram as a unit in the definition of derived units. [These and additional prefixes are shown on the PLTW Engineering Formula Sheet. Students do not need to write these prefixes in their notes.]

Common Items: Size Comparison Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Common Items: Size Comparison Students can understand more when you relate to common objects.

Recording Measurements Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Recording Measurements A measurement always includes a value A measurement always includes units A measurement always involves uncertainty A measurement is the best estimate of a quantity Be sure to always include units when recording measurements. An important part of a measurement is the numerical value of the measurement; however, the value is meaningless with units. A measurement is never certain. There are always errors in measurements, even if they are very small. It is important to know the level of error that may be inherent in a measurement. A measurement is only useful if a value is associated with units and the uncertainty of the value is understood.

Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Significant Digits Scientists and engineers often use significant digits to indicate the uncertainty of a measurement Significant digits are digits in a decimal number that carry meaning indicating the certainty of the value All digits you record for a measurement are considered significant Include all certain digits in a measurement and one uncertain or estimated digit

Significant Digits General Rules Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Significant Digits General Rules Digital Instruments – Read and record all digits, including zeros after the decimal point, exactly as displayed Decimal Scaled Instruments – Record all digits that you can certainly determine from the scale markings and estimate one more digit We will concentrate on measuring and recording linear length measurements in this presentation, but the techniques discussed apply to all types of measurements. We’ll look at an example of a decimal scaled instrument first – a metric scale. Later we’ll talk about a fractional scale – a ruler divided into fractions of inches.

Metric Scale A typical metric scale often includes a 30+ centimeter graduated scale Each centimeter is graduated into 10 millimeters

The Millimeter The millimeter is the smallest increment found on a typical metric scale 1 mm

The Millimeter The next larger marking on a metric scale shows 5 millimeters 5 mm

The Millimeter Largest markings on a metric scale represent centimeters (cm) These are the only marks that are actually numbered 1 cm = 10 mm

Measurement: Using a Decimal Scale Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Measurement: Using a Decimal Scale How long is the rectangle? Let’s look a little closer Let’s look a little closer. [click]

Measurement: Using a Decimal Scale Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Measurement: Using a Decimal Scale How long is the rectangle? You can tell that the length of the rectangle is between 3 and 4 centimeters. [click] Because the scale is incremented in millimeters, you can also be certain that the measurement is between 3.8 and 3.9 centimeters (assuming the scale is accurate). So you are certain that the first digit after the decimal, the tenths place, is 8. [click] Because there are no tick marks between millimeter marks, you can only estimate the hundredths place of the measurement. Perhaps you would estimate 3.83 or 3.84 cm. The last digit is an estimate – your best guess as to where, within the millimeter distance, the measurement falls.

Recording a Measurement Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Recording a Measurement How long is the rectangle? Remember the general rule Decimal Scaled Instruments – Record all digits that you can certainly determine from the scale markings and estimate one more digit Best Estimate = 3.84 cm

Recording a Measurement Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Recording a Measurement How long is the rectangle? Remember the general rule Decimal Scaled Instruments – Record all digits that you can certainly determine from the scale markings and estimate one more digit Best Estimate = 3.84 cm Since the measurement is certainly between 3.8 and 3.9, you can be certain that the 3 and the 8 are correct. However, the 4 is an estimate based on your best guess. This number has three significant digits : 3, 8, and 4. Certain

6.33 cm 3 Your Turn How would you record the length of this rectangle? Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Your Turn How would you record the length of this rectangle? How many significant digits? 6.33 cm 3 [click to zoom in on scale. Allow student to estimate the measurement.] [click to reveal estimate of 6.33 cm.] Answers may vary, but a good estimate that reflects the appropriate precision is 6.33 cm. Other good estimates are 6.32 or 6.34 cm. [Click and allow students to answer question, then click again to reveal answer of 3.]

Presentation Name Course Name Unit # – Lesson #.# – Lesson Name Your Turn [The teacher will pass out Activity 3.1a Linear Measurement with Metric Units and have students complete the metric linear measurements.] Record each measurement in centimeters using the appropriate number of significant digits.