Most scientific advances result from carefully planned investigation. Scientific Method a logical approach to solving problems. Observing collecting data.

Slides:



Advertisements
Similar presentations
SECTION 2-3. Objectives 1. Distinguish between accuracy and precision 2. Determine the number of significant figures in measurements 3. Perform mathematical.
Advertisements

Introduction to Science
Unit 1 Part 2: Measurement
Measurements and Calculations
Measurements and Calculations
1.B Fundamental Quantitative Relationships
Math and Scientific Method Unit 1. Chemistry Math Topics  Scientific Notation  Significant Figures (sigfig)  Rounding  Exponential Notation  SI System.
Measurements and Calculations Chapter 2 Honors Chemistry Garcia.
Lesson Starter Look at the specifications for electronic balances. How do the instruments vary in precision? Discuss using a beaker to measure volume versus.
Section 2.3.
Chapter 2 – Measurements & Calculations
Copyright © by Holt, Rinehart and Winston. All rights reserved. ResourcesChapter menu Scientific Method The scientific method is a logical approach to.
Measurements and Calculations
Accuracy and Precision Accuracy refers to the how close you are to the actual value. Precision refers to the how close your measurements are to each other.
Chapter 2 © Houghton Mifflin Harcourt Publishing Company 2B know that scientific hypotheses are tentative and testable statements that must be capable.
EQ: What is the difference between qualitative and quantitative observations? Section 1 Scientific Method Chapter 2.
Chapter 2: Scientific Method Cartoon courtesy of NearingZero.net.
Scientific Method Logical approach to solving problems Observing is the use of the senses to obtain information. Data may be Qualitative (descriptive):
Ch.2 Measurements and Calculations
Objectives Distinguish between accuracy and precision. Determine the number of significant figures in measurements. Perform mathematical operations involving.
Measurement & Calculations Chapter 2. The Scientific Method 1. Observing 2. Formulating hypothesis 3. Testing 4. Theorizing 5. Publish results.
Ch. 2.1 Scientific Method. 2.1 Goals 1. Describe the purpose of the scientific method. 2. Distinguish between qualitative and quantitative observations.
Chapter 3. Measurement Measurement-A quantity that has both a number and a unit. EX: 12.0 feet In Chemistry the use of very large or very small numbers.
Modern Chemistry Chapter 2 Measurements and Calculations
Density What is it and how do we use it?. Density Density is a ratio that compares the mass of an object to its volume. Density is a ratio that compares.
Preview Lesson Starter Objectives Accuracy and Precision Significant Figures Scientific Notation Using Sample Problems Direct Proportions Inverse Proportions.
1 1-6 Working with Numbers. 2 Significant Digits (sig fig's) - certain digits and the estimated digit of a measurement. Significant Digits (sig fig's)
© Adrian Dingle’s Chemistry Pages 2004, 2005, 2006, 2007, 2008, 2009, 2010, 2011, All rights reserved. These materials may NOT be copied or redistributed.
Objectives Describe the purpose of the scientific method. Distinguish between qualitative and quantitative observations. Describe the differences between.
Chapter 2 Measurements and Calculations. Sect. 2-1: Scientific Method Scientific Method Scientific Method ▫ Observing and collecting Data ▫ Qualitative.
CHEMISTRY CHAPTER 2, SECTION 3. USING SCIENTIFIC MEASUREMENTS Accuracy and Precision Accuracy refers to the closeness of measurements to the correct or.
Measurements and Calculations
Chapter 2 © Houghton Mifflin Harcourt Publishing Company Accuracy and Precision Accuracy refers to the closeness of measurements to the correct or accepted.
CHAPTER 2 MEASUREMENTS AND CALCULATION Chemistry.
Measuring and Calculating Chapter 2. n Scientific method- a logical approach to solving problems n -Observation often involves making measurements and.
Copyright © by Holt, Rinehart and Winston. All rights reserved. ResourcesChapter menu Copyright © by Holt, Rinehart and Winston. All rights reserved. ResourcesChapter.
The scientific method is a logical approach to solving problems by observing and collecting data, formulating hypotheses, testing hypotheses, and formulating.
Chapter 2 © Houghton Mifflin Harcourt Publishing Company Scientific Method The scientific method is a logical approach to solving problems by observing.
Uncertainty in Measurement A digit that must be estimated is called uncertain. A measurement always has some degree of uncertainty.
Chapter 2: Measurements and Calculations Ch 2.1 Scientific Method Steps to the Scientific Method (1) Make observations-- Use your 5 senses to gather.
Chapter 2 Measurements & Calculations Pages
Objectives Describe the purpose of the scientific method. Distinguish between qualitative and quantitative observations. Describe the differences between.
Chapter 2 Measurements and Calculations
Chapter 2: Measurements and Calculations
Observing, Measuring, & Calculating
Chapter 2 Preview Objectives Scientific Method
Ch. 2 Measurements and Calculations
Measurements and Calculations
How to Use This Presentation
How to Use This Presentation
Section 1 Scientific Method
GHS Enriched Chemistry Chapter 2, Section 3
Objectives Describe the purpose of the scientific method.
Chapter 2 Table of Contents Section 1 Scientific Method
Analyzing Data Chemistry Chapter 2.
Warm up: What is the scientific method? What is it used for?
Lesson 2 – Sci. Notation, Accuracy, and Significant Figures
CHAPTER 2 Measurements and Calculations
Warm up: What is the scientific method? What is it used for?
Chapter 2 Preview Objectives Scientific Method
Chapter 2.1: Measurements & Calculations West Valley High School
Lesson 2 – Sci. Notation, Accuracy, and Significant Figures
How to Use This Presentation
Scientific Measurements
Chapter 2 Review.
Measurements and Calculations
Chapter 2A: Measurements & Calculations West Valley High School
Measurements and Calculations
Presentation transcript:

most scientific advances result from carefully planned investigation. Scientific Method a logical approach to solving problems. Observing collecting data measuring Formulating Hypotheses analyzing data predicting Testing experimenting collecting data If data does not support hypothesis Theorizing constructing models predicting Publish Results communicating

1.Observing Making measurements and/or collecting data. Data can be either qualitative (descriptive/words) or quantitative (numerical). 2.Formulating Hypotheses A testable statement that serves as the basis for making predictions. 3.Testing Hypotheses Experiments are performed that provide data to support or refute a hypothesis. 4.Theorizing When predictions of the hypothesis are successful, scientists use models (explanations of how phenomena occur and how events are related). Theories: a generalization that explains body of facts and phenomena.

Units of Measurement a measurement represents a quantity that has magnitude, size or amount. scientists use SI units to describe measurements. there are seven base SI units.

Common SI Prefixes prefixes are used to represent quantities that are larger or smaller than the base unit.

Density the ratio of the mass to volume What is the density of a sample of ore that has a mass of 74.0 g and occupies 20.3 cm 3 ? Answer: 3.65 g/cm 3 Find the volume of a sample of wood that has a mass of 95.1 g and a density of g/cm 3. Answer: 111 cm 3 Diamond has a density of 3.26 g/cm 3. What is the mass of a diamond that has a volume of 0.35cm 3 ? Answer: 1.14 g

Using Scientific Measurements accuracy: the closeness of measurements to the correct or accepted value. precision: closeness of a set of measurements of the same quantity made in the same way.

Percent Error a calculation used to see how accurate your measurements are. Error in Measurement some error or uncertainty always exists in any measurement. due to: 1.Skill of the measurer. 2.Precision of the measuring instruments.

Conversion Factors a ratio derived from the equality between two different units that can be used to convert from one unit to the other. Ex: Convert mg to grams mg X (1 g / 1000mg) = g Ex: Convert 6.2 km to m. 6.2 km X (1000m/1km) = 6200 m Ex: How many cg are there in 6.25 kg? 6.25 kg X (1000g/1kg) X (100cg/1g) = cg

Conversion Practice!  Mark McGuire hit 70 homeruns in the 1998 season. Given that there are 4 bases with 90 feet between each base, how many miles did he run last season from homeruns? (5,280 feet per mile).  According to current records, Kamato Hongo of Japan lived to the ripe old age of 116 yrs old! How old is this women in seconds? Do Now!!!!!!!!!!!!!!!!!!!!!!!!!!!

Significant Figures “Atlantic-Pacific Rule” 1.“P” is for Pacific: meaning the decimal point is PRESENT. Count significant figures starting with the first non-zero digit on the left. Ex: “A” is for Atlantic: meaning the decimal point is ABSENT. Count significant figures starting with the first non-zero digit on the right. Ex:140, ,000,000  4 significant figures  3 significant figures  2 significant figures  4 significant figures  1 significant figures

Rules for Rounding 1.If the number being examined is less than 5, drop it and all the figures to the right of it. 2.If the number being examined is more than 5, increase the number to be rounded by 1. 3.If the number being examined is 5, round the number so that it will be even. Ex: Round to four significant figures. Answer: Round to three significant figures. Answer: 3.79 Round to five significant figures. Answer: Round to three significant figures. Answer: 24.8 (since the “8” is even it stays as “8”)

Scientific Notation used to express very large and very small numbers. follows the format: M x 10 n where 1≤M<10 n is any integer. Using Significant Figures in Calculations 1.Addition and Subtraction Your answer must have the same number of decimals as the value with the fewest number of decimals. Ex: 25.1g g = ? Answer: 27.1 g Ex: 5.44m – m = ? Answer: 2.83m

Ex: 87.3cm – 1.655cm = ? Answer: 85.6cm 2.Multiplication and Division Your answer can have no more significant figures than are in the measurement with the fewest number of significant figures. Ex: 3.05g / 8.47mL = ? Answer: g/mL Ex: 51.4g /.71cm 3 = ? Answer: 72 g/cm 3 Ex: cm x 0.500cm x 2.90cm = ? Answer: 30.6 cm 3

Chapter 3 Exam will Cover:  Scientific Method  Units of Measurement  Density  Conversion Factors  Accuracy and Precision (10% error = good accuracy!)  Significant Figures  Calculating Percent Error  Rounding