SI Measurement System US Customary Measurement System &

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SI Measurement System US Customary Measurement System &

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 United States is the only industrialized nation that has not adopted the SI system Unit NameSymbolMeasurement metermlength kilogram*kgmass secondstime ampereAelectric current kelvinKthermodynamic temperature candelacdluminous intensity molemolamount of substance

The International System of Units Often referred to as the metric scale Prefixes indicate an integral power of 10 Power of 10PrefixAbbreviation 10 1 deca-da 10 2 hecto-h 10 3 kilo-k 10 6 Mega-M 10 9 Giga-G Tera-T Power of 10PrefixAbbreviation deci-d centi-c milli-m micro-µ nano-n pico-p

Common Items: Size Comparison Two sheets of paper Human hair Diameter of paper clip 0.2 mm.0.1 mm0.8 mm U S Customary System S I

Recording Measurements Measurements must always include units Measurements are the best “estimate” of a quantity –They are not an exact amount A measurement is only good if you know that it is reasonable close to the actual quantity It is important to indicate the accuracy and precision of your measurements Scientists and engineers use significant digits to make the accuracy and precision of measurements clear

Precision and Accuracy Precision = the degree to which repeated measurements show the same result Accuracy = the degree of closeness of measurements of a quantity to the actual (or accepted) value High Accuracy Low Precision High Precision Low Accuracy High Accuracy High Precision

Recording Measurements Ideally, a measurement device is both accurate and precise Accuracy depends on calibration to a standard Precision depends on the characteristics and/or capabilities of the measuring device and its use Use significant digits to indicate the accuracy and precision of experimental results –Record only to the precision to which you and your measuring device can measure

Significant Digits Accepted practice in science is to indicate accuracy and/or precision of measurement Significant digits are digits in a decimal number that carry meaning contributing to the precision or accuracy of the quantity The digits you record for a measurement are considered significant Include all certain digits in a measurement and one uncertain digit Note: fractions are “fuzzy” numbers in which significant digits are not directly indicated

Recording Measurements Manufacturers of equipment usually indicate the accuracy and precision of the instrument General Rules –Digital Instruments – read and record all the numbers, 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 Preferred over fractional scaled instruments –Fractional Scaled Instruments – need special consideration

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 SI scale 1 mm

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

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

Measurement: Using a Decimal Scale How long is the rectangle? Let’s look a little closer

Measurement: Using a Decimal Scale How long is the rectangle?

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 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 Certain

Your Turn How would you record the length of this rectangle? How many significant digits? 6.33 cm 3

Fractional Length Measurement A typical ruler provides –A 12 inch graduated scale in US Customary units –Each inch is graduated into smaller divisions, typically 1/16” increments

The Inch The divisions on an U S Customary units scale are easily identified by different sized markings. The largest markings on the scale identify the inch.

The Inch Each subsequently shorter tick mark indicates half of the distance between next longer tick marks For example the next smaller tick mark indicates half of an inch = ½ inch 1/2

The Inch Half of a half = ¼ inch. An English scale shows ¼ inch and ¾ inch marks. All fractions must be reduced to lowest terms 1/43/4

The Inch Half of a quarter = 1/8 inch 1/8 3/8 7/8 5/8

The Inch Half of an eighth = 1/16 inch 1/16 3/16 5/16 13/16 7/16 11/16 9/16 15/16

Measurement: Using a Fractional Scale How long is the rectangle? Let’s look a little closer

Measurement: Using a Fractional Scale How long is the rectangle? What fraction of an inch does this mark represent? 1/21/4 1/8 3/16

Measurement: Using a Fractional Scale How long is the rectangle? 1/8 3/16 What is the midpoint of 2 1/8 and 2 3/16? 5/32

Measurement: Using a Fractional Scale How do we determine that 5/32 is midway between 1/8 and 3/16? Convert each fraction to a common denominator: 32 5 Find the average of the two measurements

Recording a Measurement: Using a Fractional Scale How long is the rectangle? Remember the General Rule –Fractional Scaled Instruments – require special consideration Is 6 significant digits appropriate??? 1/16 in. =.0625 in.

Recording a Measurement: Using a Fractional Scale For the standard ruler marked in 1/16 inch increments Record fraction measurements to the nearest 1/32 inch. Record decimal equivalent to the nearest hundredths of an inch in. 2.16in.

Instant Challenge 0/index.htmlhttp:// 0/index.html Log on to the following website You will have 90 seconds to compete against a classmate Winners will continue on to the next round to see who is the “RULER” of the Class