Review Chapters 2 & 3. Topics Unit Conversions Percent of Percent more or less than Percent increase or decrease Absolute and relative change Absolute.

Slides:



Advertisements
Similar presentations
Margaret buys a gold coin form the Franklin Mint that is certified to weigh 15.6 g. When she puts it on a balance in the lab, it displays 14.1g. What is.
Advertisements

Chapter 2 – Scientific Measurement
Numbers and Operations
CHAPTER 2. SCIENTIFIC MEASUREMENTS
Copyright © 2011 Pearson Education, Inc. Approaches to Problem Solving.
Unit Rates & Conversions How to set up & solve conversions using the unit rate.
Chapter 2 Approaches to Problem Solving
Chapter 2 Approaches to Problem Solving
THE PROBLEM SOLVING POWER OF UNITS 2A. Basics Units of quantity describe what is being measured or counted. We can only add values that have the same.
MAT 207 Review Dr. Yoshinobu. Teaching Math 1.Telling is not teaching 2.Video.
Copyright © 2011 Pearson Education, Inc. Approaches to Problem Solving.
MEASUREMENT (A Quantitative Observation) MEASUREMENTS always have 2 things: Number & Unit All measurements have error in them! A measurement consists of.
SIGNIFICANT FIGURES.
Rounding Numbers Lesson
MEASUREMENT. Chapter One: Measurement  1.1 Measurements  1.2 Time and Distance  1.3 Converting Measurements  1.4 Working with Measurements.
Measurements and Calculations Chapter 2. Units of Measurement Measurements involve NUMBER and UNIT Represent a quantity: has magnitude, size, or amount.
Scientific Measurement
We use ratios to make comparisons between two things. Ratios can be written 3 ways. 1. As a fraction 3 5 We are comparing rectangles to triangles. 2.
Significant Figures ► ► When using our calculators we must determine the correct answer; our calculators are mindless drones and don’t know the correct.
Accurate measurements are needed for a valid experiment.
Warm Up 1. How many miles is 870,655 in? (Hint: There are 5,280 ft in 1 mile). 2. Do you weigh yourself? Which scale would you use? Why? How do you know.
SIGNIFICANT FIGURES. ACCURACY VS. PRECISION  In labs, we are concerned by how “correct” our measurements are  They can be accurate and precise  Accurate:
Changing forms Basic % problems % Change % Applications Interest Final Jeopardy.
Measurement and Significant Figures. Precision and Accuracy What is the difference between precision and accuracy in chemical measurements? Accuracy refers.
Homework: Due Friday 9/4 Do 1-10 on a separate sheet of paper, include units. Do all problems on slide 25 as well.
MEASUREMENT. Chapter One: Measurement  1.1 Measurements  1.2 Time and Distance  1.3 Converting Measurements  1.4 Working with Measurements.
Using Scientific Measurements. Uncertainty in Measurements All measurements have uncertainty. 1.Measurements involve estimation by the person making the.
SPH 3U1.  “SI” stands for “Systeme International d’Unites”. It is a system of units used in measurement.  All physical quantities can be expressed as.
3.1 Measurements and Their Uncertainty
Let’s use the right units !!!! In Physics we use the SI system of units. – (International System) – This means: yard pound (distance) (mass) We use: meter.
Ch. 5 Notes---Measurements & Calculations Qualitative vs. Quantitative Qualitative measurements give results in a descriptive nonnumeric form. (The result.
Chapter 2 Approaches to Problem Solving
1.Determine what physics governs and controls 2.Conclude that physics is a building block of all the sciences 3.Explain the need for standardization of.
Converting Units Likely the most useful thing you will learn all year.
Chapter 3 Scientific Measurement Measurement In chemistry, #’s are either very small or very large 1 gram of hydrogen = 602,000,000,000,000,000,000,000.
Unit 1: Introduction to Chemistry Measurement and Significant Figures.
Chapter 2 Approaches to Problem Solving Section 2A The Problem Solving Power of Units Pages
Measurement and Significant Figures. Precision and Accuracy What is the difference between precision and accuracy in chemical measurements? Accuracy refers.
Accuracy vs Precision Accuracy: how close a set of measurements is to the actual value. Precision: how close a set of measurements are to one another.
1.3 Converting units  To convert 1,565 pennies to the dollar amount, you divide 1,565 by 100 (since there are 100 pennies in a dollar).  Converting SI.
Copyright © 2011 Pearson Education, Inc. Numbers in the Real World.
Today Turn in graphing homework on my desk Turn in graphing homework on my desk Post Lab discussion (redo graph??) Post Lab discussion (redo graph??) Go.
20 pt 30 pt 40 pt 50 pt 10 pt 20 pt 30 pt 40 pt 50 pt 10 pt 20 pt 30 pt 40 pt 50 pt 10 pt 20 pt 30 pt 40 pt 50 pt 10 pt 20 pt 30 pt 40 pt 50 pt 10 pt Those.
V. Limits of Measurement 1. Accuracy and Precision.
Math Concepts How can a chemist achieve exactness in measurements? Significant Digits/figures. Significant Digits/figures. Sig figs = the reliable numbers.
Chapter 2 Data Analysis. Units of Measurement Metric System The system of measurement used by Scientists Base unit modified by factor of 10 English System.
SOL Review 1.  Accuracy: measure of how close a measurement comes to the actual true value  Precision: measure how close a series of measurements are.
Welcome to AP Chemistry !
Measurement and Uncertainty
The product of 2 × 104 cm and 4 × 10–12 cm, expressed in scientific notation is ____.
Measurements and Calculations
Section 2.1 Units and Measurements
Ratios, Rates & Conversions
Ch. 5 Notes---Measurements & Calculations
Chapter One: Measurement
MEASUREMENT.
MEASUREMENT.
Chapter 1 review.
Do Now/Agenda Work on measurement/sig figs review problems
Significant Figures and Measurement
Significant Digits and Scientific Notation
Ch. 3 Notes---Scientific Measurement
Dimensional Analysis.
Warmup Write this number in words: 23,406, How many inches are in 4 feet?
Today’s Objective To be able to use ratios and relate quantities in the same units.
MEASUREMENT.
Chapter 2 Analyzing Data
I. Using Measurements (pp )
Lab Skills Intro.
Using Scientific Measurements
Presentation transcript:

Review Chapters 2 & 3

Topics Unit Conversions Percent of Percent more or less than Percent increase or decrease Absolute and relative change Absolute and relative difference Scientific Notation Putting numbers into perspective Types of Errors Size of Errors Precision vs Accuracy Index & CPI

1.Given that 1 meter equals yards, convert a 5 kilometer race into miles. 2.All the gold ever mined in the world would fit into a 60 foot cube. How many cubic inches is this? 3.Suppose you traveled 400 miles on one tank of gas. You paid $2.05 per gallon, and your tank needed 15 gallons of gas. How much does your car cost for gas per mile?

4. When you arrived in Paris, you exchanged 200 dollars for 125 euros. What is the exchange rate? You spent all but 12 euros. How many dollars will you get when you exchange back? 5. A certain square city is 20 miles on each side. If the population density is 3750 people per square mile, what is the population of the city?

6. Chevron stock rose from 90 to 95 last week. The absolute change is, and the relative change is percent. 7. Microsoft stock rose from 25 to 27 last week. Compare this to the change in Chevron.

8. A new outfit was marked down by 20 percent, and then put on sale for another 50 percent off. After 5 percent sales tax, the final cost was $ What was the original price? 9. If the Cardinals win 105 out of 162 games, what is their winning percentage? 10. Suppose John Kerry’s wife gets a nickel every time somebody in the US uses ketchup. Estimate how much money this is in a year. (the population of the US is about 300 million).

11. If light travels 186 thousand miles per second, how long does it take a beam of light to travel 93 million miles from the sun to the Earth? 12. If the human life expectancy is 75 years, determine the life expectancy in seconds. Use scientific notation to report your answer, using the correct number of significant digits.

The digital speedometer in my car reads 68.9 MPH, while my analog dial reads exactly 70. If my true speed is 69.7 MPH, which reading is more accurate? Which is more precise? Explain. Your grandmother stashed $1000 under the mattress back in 1973, when the CPI was Now the CPI is In today’s dollars, what was the purchasing power of that money when it was hidden? In your company, everyone received a raise this year. Certain executives, who were already making $200,000, got a $5,000 raise. You only got a $2,000 raise, bringing your salary to a paltry $50,000. Is this fair?