PRE-AP CHEMISTRY PROBLEM SOLVING IN CHEMISTRY. Steps for solving word problems: 1. Find the unknown values. 2. Find the known values. 3. Plan a solution.

Slides:



Advertisements
Similar presentations
CHEMISTRY CHAPTER 4 PROBLEM SOLVING IN CHEMISTRY
Advertisements

Conversion Factors Different ways to express length
1 Chapter 1 Measurements 1.6 Problem Solving Copyright © 2005 by Pearson Education, Inc. Publishing as Benjamin Cummings.
Scientific Measurement
1 Chapter 2 Measurements 2.7 Problem Solving Basic Chemistry Copyright © 2011 Pearson Education, Inc. A health professional obtains a measured volume from.
REALLY, REALLY SMALL NUMBERS.
Units of Measurement Section 2.
Lesson 1.06 Unit Conversion.
Conversion Factors.
PWISTA Math of Chemistry
(A) Unit Conversions and (B) Chemical Problem Solving Chemistry 142 B James B. Callis, Instructor Winter Quarter, 2006 Lecture #2.
Big Hint Start a reference sheet for conversion factors: –Length; 12 inches = 1 foot, 3 feet = yard, 1,760 yds = 5,280 ft = 1 mile 10 mm = 1 cm, 100 cm.
Dimensional Analysis DHS Chemistry ferrer.
Welcome to the World of Chemistry
A. Real life examples: 1. How many doughnuts are in 2 dozen? 2. How many quarters are in 4 dollars? 3. How many pairs of shoes do you have if you have.
What is measurement? Units of Measurement When do you Measure?
Chapter 1-part 2 Measurements. Metric Equalities An equality states the same measurement in two different units. can be written using the relationships.
Chp 2. Unit Conversion  English-English  Metric-metric  Metric-English or English-Metric 1 ft = 12 in 1 yd = 3 ft 1 gal = 4 qt 5280 ft = 1 mi.
1 Chapter 3 Problem Solving and Conversion Factors.
Unit 3 Jeopardy Calculations and problem solving..
Matter and Measurement Mrs. Alvarez.  Definition: Mass per unit volume of a substance  Formula: D = m/V ; units: g/mL, g/cm 3, kg/L.
1 Measure variables with two systems Measure variables with two systems Convert from one system to another Convert from one system to another Length Length.
Matter and Measurement Mrs. Alvarez 9/2013.  Definition: Mass per unit volume of a substance  Formula: D = m/V ; units: g/mL, g/cm 3, kg/L.
1 Chapter 3 Problem Solving and Conversion Factors.
LecturePLUS Timberlake1 Chapter 1 Measurements Problem Solving Using Conversion Factors and SF’s.
m = 1 ___a) mm b) km c) dm g = 1 ___ a) mg b) kg c) dg L = 1 ___a) mL b) cL c) dL m = 1 ___ a) mm b) cm c) dm Learning.
Lecture 2 Significant Figures and Dimensional Analysis Ch Dr Harris 8/23/12 HW Problems: Ch 1: 31, 33, 37.
Chapter 8 Measurements Problem Solving Using Conversion Factors.
LecturePLUS Timberlake1 Chapter 1 Measurements Using Conversion Factors.
1 Dimensional Analysis DHS Chemistry. 2 Note: From this point on, unless told otherwise, it is expected that all answers will be reported using the sig.
CHEMISTRY Physical Chemistry Environmental Chemistry Nanotechnology
Preview Lesson Starter Objectives Units of Measurement SI Measurement SI Base Units Derived SI Units Conversion Factors Chapter 2 Section 2 Units of Measurement.
Calculations Involving Density Calculating Density from Mass and Volume.
Chapter 1: Dimensional Analysis
3.3 Conversion Problems Conversion Factor - A conversion factor is a ratio of equivalent measurements. Examples: 1 dollar = 4 quarters = 10 dimes 100 cm.
WARM-UP 09/12/2016 Convert 75 miles per hour to centimeter per second Convert 75 miles per hour to centimeter per second.
Mass vs. Weight Mass depends on the amount of ___________ in the object. Weight depends on the force of ____________ acting on the object. ______________.
Problem Solving fsUsing Conversion Factors
Warm – up #3 Place in the proper sig figs
Chapter 2 Table of Contents Section 1 Scientific Method
General Chemsitry Dimensional Analysis Method
DENSITY - an important and useful physical property
Unit 1 notes… Dimensional Analysis
Dimensional Analysis Problems
Chapter 1 Measurements 1.6 Problem Solving
Conversion Factors Dimensional Analysis Lots of Practice
Problem Solving Using Conversion Factors
Chemistry: Unit 2 Chapter 3
2.6 – NOTES Dimensional Analysis
Unit 4 – Lesson #1 Dimensional analysis
Section 2 Units of Measurement
Objectives Calculate the density of a sample using mass and volume.
Dimensional Analysis Chemistry.
Introduction: Matter and Measurement
Problem Solving in Chemistry
Chapter 3 Scientific Measurement 3.3 Solving Conversion Problems
Intentions for success:
MIDTERM REVIEW.
Aim: How to use Dimensional Analysis to Convert from One unit to Another DO Now: Answer the following questions in your notebook in the following format.
Single-Factor Dimensional Analysis
Equalities State the same measurement in two different units length
Dimensional analysis.
DIMENSIONAL ANALYSIS PROBLEMS - REVIEW
Dimensional Analysis Chemistry.
Problem Solving fsUsing Conversion Factors
Ch. 4 Problem Solving in Chemistry
Chapter 2 Measurements 2.7 Problem Solving
Unit 1- lecture 5 Dimensional analysis
Unit 1- lecture 5 Dimensional analysis
Measurements & Calculations
Presentation transcript:

PRE-AP CHEMISTRY PROBLEM SOLVING IN CHEMISTRY

Steps for solving word problems: 1. Find the unknown values. 2. Find the known values. 3. Plan a solution (let the units guide you). 4. Perform the calculations. 5. Check to see if it makes sense.

A conversion factor is a ratio with a value of one.  Ex. For example, one dollar is equal to 100 pennies.  1 dollar = 100 pennies or Dimensional Analysis is also called the “factor label method” of problem solving.  1 ft = 12 inches 1.00g water = 1 mL water 100 cm = 1m 1 dollar 100 pennies 1 dollar or

Ex m = ____ mm 52.5m 5.25 x 10 4 mm 1000 mm 1 m

Ex km = ____ cm 73.2 km = 7.32 x 10 6 cm 1m1km 100 cm 1000m

How many seconds are there in 2.5 years? 2.5 years = or 7.9 x 10 7 s 1 year 365 days 1 hour 60 min 24 hours 1 day 60 sec 1 min

An average human heart beats 60. times per minute. If you live to be 82 years old, how many times will your heart beat? 82 years = 2,585,952,000 or 2.6 x 10 9 beats 1 year 365 days 1 hour 60 min 24 hours 1 day 60 beats 1 min

A clock gains 0.25 seconds per minute. How many seconds will it gain in exactly 180 days? 180 days 24 hr 60 min 0.25s gained 1 day 1 hr 1 min = 6.48 x 10 4 s gained or = 6.5 x 10 4 s gained

A fictitious unit of length called the “zither” is defined by the relationship 7.50 cm = 1.00 zither. How many zithers are in a meter distance? 100.0m 100cm 1.00 zither 1 m 7.50 cm = 1330 zithers = 1333 zithers

What is the mass of a 35.0 mL sample of concentrated sulfuric acid (density 1.84g/mL)? 35.0 mL 1.84g 1 mL = 64.4 g

The density of dry air is measured at 25ºC is 1.19 x g/cm 3. What is the volume of 50.0 g of air? 50.0 g 1 cm x g = 4.20 x 10 4 cm 3

Nolan Ryan threw a fastball mi/h. Calculate this velocity in m/s. 1 mi = km m/s km 1 mi m 1h 1 km 60 min 1 min 60 s mi 1 h

The density of copper is 8.96g/cm 3 at 25 o C. Determine its density in kg/m g 1 kg (100) 3 cm 3 1 cm g 1 m 3 =8960 kg/m 3 or 8.96 x 10 3 kg/m 3

Copper makes up 1.1 x percent by mass of a normal healthy human. How many grams of copper would be found in the body of a person weighing 150 lb? (1.0 kg = 2.2 lb) 150 lb man 1.0kg man 1000g man 1.1 x g Cu 2.2 lb man 1 kg man 100g man = 7.5 x g Cu or 0.075g Cu

In April 1996, the Department of the Interior released a “spike flood” from the Glen Canyon Dam on the Colorado River. Its purpose was to restore the river and the habitants along its bank. The release from the dam lasted exactly one week at a rate of 25,810 cubic feet of water per second. Assuming the density of the flood water was g/mL, what was the total mass of the water released, in kg? 1 week = 4.42 x kg 1 week 7 days 1 hour 3600 s 24 hours 1 day ft 3 water 1 s 1 3 ft in in cm 3 1 cm 3 1 mL g 1000 g 1 kg