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INTRODUCTION and MEASUREMENT Life Science: Biology – study of living organisms Physical Science: Chemistry – study of matter Physics – study of energy.

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Presentation on theme: "INTRODUCTION and MEASUREMENT Life Science: Biology – study of living organisms Physical Science: Chemistry – study of matter Physics – study of energy."— Presentation transcript:

1 INTRODUCTION and MEASUREMENT Life Science: Biology – study of living organisms Physical Science: Chemistry – study of matter Physics – study of energy

2 Natural Law A description of phenomenon that is repeatedly and uniformly observed in nature. Observations. Also called a principle. Ex: an eclipse

3 Scientific Theory An explanation of why nature behaves the way described in the natural law. Comprised of well-tested and verified hypotheses.

4 Scientific Method The systematic approach to a question (6 steps) a. State a problem b. Collect background information andpast data c. Form a hypothesis d. Experiment e. Gather data and analyze results f. Draw a conclusion

5 Valid Experiment 2 requirements: One variable A control

6 Models A miniature representation or analogy used to help visualize something that cannot be easily visualized.

7 Units of Measurement International System of Units (SI units) metric units defined for scientific work. 2 advantages to the metric system: 1. portions of whole numbers are expressed as decimals. (eliminates repeating units) 2. easy conversion between different units because it is based on units of tens.

8 The Unit The arbitrary name given to a standard of quantity. Base units – 7 units that describe a single dimension –mass (kg)- length (m) –time (s)- temp (K) –quantity (mole) –electric current (A) –luminous intensity (cd)

9 Derived Units The combination of two or more base units. 9 common derived units: –area (m 2 )- volume (m 3 ) –force (N)- pressure (Pa) –energy (J)- power (W ) –voltage (V)- frequency (Hz) –electric charge (C) (see back cover of book for base units found in the above derived SI units)

10 Measurement (cont.) non-SI units liter (m 3 ) Celsius (vs. kelvin) Metric prefixes – (see p.12 table 1-3) 10 -9, 10 -6, 10 -3, 10 -2, 10 3 Writing large numbers in metric system spaces used in place of commas

11 Dimensional Analysis Conversion between units Unit equalities – equations to show how 2 units are related (1 m = 1000 mm) Conversion factors – equations using unit equalities that always equals one. ( 1m ) 1000 mm

12 Measurement (cont.) Scientific Notation A number expressed as a digit from 1-9 plus a power of ten. Uncertainty in Measurement: Precision – reproducibility of measurement by an instrument Accuracy – measured result compared to an accepted standard

13 Significant Figures All digits that are known to be true plus one uncertain digit. 5 Rules:a. all digits (1-9) are significant.b. zeros between non-zero digits are significantc. final zeros to the right of a decimal point are significant.

14 Significant Figures (cont.) d. Rules for numbers less than one (decimals) : Zeros to the left or right of the decimal points are not significant. Any zero after a digit (1-9) are significant. e. Any final zero in a whole number is not significant (according to this book)

15 Atlantic – Pacific Rule use a map of the United States. If a decimal is present, start with the first nonzero number on the Pacific side and count significant digits left to right. If a decimal is absent, start with the first nonzero number on the Atlantic side and count significant digits right to left.

16 Significant Digits (cont.) Addition & subtraction – the answer must have the same number of decimal places as the least accurate value used. Multiplication & division – the answer must have the same number of significant digits as the least accurate value used.

17 Percent Error % error = observed value – true value x 100 true value Compares the accuracy of a measurement to an accepted standard

18 Graphing x – axis: independent variable y – axis: dependent variable Required labels on each graph: –title of the graph –x-axis label –y-axis label Delta sign (  ) represents “change in” (final - initial).

19 Graphing (cont.) Equation of a line: y = mx + b Slope of the line: m =  y  x Line intercept: b value

20 Graphical Slopes indicate x and y relationships Positive slope: x increases as y increases Negative slope: x increases as y decreases Zero slope: y is not dependent on x nonlinear curves:y = x 2 (parabola) y = _1_ x(hyperbola)

21 Sample Problem 1 Which SI Unit would you use for the following measurements? –the length of a swimming pool –the mass of the water in the pool –the time it takes a swimmer to swim a lap

22 Sample Problem 2 Convert the following measurements as indicated: –6.20 mg in kg –3 x 10 -9 s in ms –88.0 km in m

23 Sample Problem 3 The following students measure the density of a piece of lead three times. The density of lead is actually 11.34 g/cm 3. Considering all of the results, which person’s results were accurate? Which were precise? Were any both accurate and precise?

24 Sample Problem 3 (cont.) Rachel –11.32 g/cm 3, 11.35 g/cm 3, 11.33 g/cm 3 Daniel –11.43 g/cm 3, 11.44 g/cm 3, 11.42 g/cm 3 Leah –11.55 g/cm 3, 11.34 g/cm 3, 11.04 g/cm 3

25 Sample Problem 4 Perform these calculations, following the rules for significant figures. –26 x 0.02584 = ______ –15.3 / 1.1 = _____ –782.45 - 3.5328 = ______ –63.258 + 734.2 = _______


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