hp calculators HP 35s Temperature Conversions Metric units and Imperial units Conversion keys
|
|
|
- Shon Holmes
- 10 years ago
- Views:
Transcription
1 Metric units and Imperial units Conversion keys Practice working problems involving temperature conversions Conversion of temperatures and conversion of temperature differences Other temperature scales Using equations and programs for complicated conversions
2 Metric units and Imperial units Measurements of quantities such as length, mass or temperature use units. Metric units include centimeters and meters, grams and kilograms, or Celsius and Kelvin degrees. Imperial units include feet and yards, ounces and pounds, or Fahrenheit and Rankine degrees. The HP 35s provides ten functions for converting to and from Metric units. These conversions are useful for many problems in engineering, mathematics, and physical and biological sciences. They can also be used to create additional conversions, through HP 35s equations and programs. Two training aids describe unit conversions on the HP 35s. A separate training aid describes mass, length and volume conversions. Temperature conversions are more complicated; this training aid covers temperature units in detail. For coordinate, angle and time conversions see the separate training aid on angle conversions and angle arithmetic. Conversion keys The unit conversion functions are on the right and left shifted and 7 keys. The available conversions are as follows: º» for pounds to kilograms ¹¼ for kilograms to pounds º< for miles to kilometers ¹; for kilometers to miles º½ for Fahrenheit to Centigrade ¹¾ for Centigrade to Fahrenheit º for inches to centimeters ¹À for centimeters to inches ºÁ for gallons to liters, and ¹Â for liters to gallons. The right and left shifted functions on each key are the inverse of each other. Ways to build up other conversions from them are shown below. Note that conversions to Metric units are always on the right-shifted leys, and conversions from Metric units are on the corresponding left-shifted keys. Conversions of lb/kg, of in/cm, mile/km and of gal/l involve only multiplication by a conversion factor. Conversions of F/ C require addition or subtraction of offset constants as well as multiplication, and are therefore described in this training aid, in more detail. Practice working problems involving temperature conversions Special care must be taken with temperature conversions. The two commands º½ and ¹¾ convert temperatures, as the first two examples below show, but they do not convert temperature differences. Example 1: Many photographic film developers are designed to work best at 20 degrees Celsius. What is 20 degrees Celsius in Fahrenheit? In RPN mode, type the number 20 and then press the left-shifted 7 key. hp calculators Version 1.0
3 20¹¾ In Algebraic mode, do the same. Pressing Ï completes the calculation, but is not necessary unless the conversion comes at the end of a longer calculation. ¹¾20Ï Figure 1 20 degrees Celsius is 68 degrees Fahrenheit. Example 2: What is 40 degrees Fahrenheit when measured in degrees Celsius? In RPN mode, type the number 40, change the sign, and then press the right-shifted 7 key. 40zº½ In Algebraic mode, do the same. Again, pressing Ï completes the calculation, but is not necessary unless the conversion is part of a longer calculation. º½40zÏ Figure 2 The result is 40. That is not an error this example shows that at 40 degrees the Celsius and Fahrenheit scales coincide. Conversion of temperatures and conversion of temperature differences With most measurements, zero is an absolute minimum. A length of zero inches or zero centimeters is the smallest possible length, and zero is zero in either of these units. Temperatures are different. Zero degrees Celsius is the freezing point of water at Standard Pressure, but the lowest possible temperature is Absolute Zero, degrees Celsius. In degrees Fahrenheit, the freezing point of water is 32 degrees, and Absolute Zero is degrees Fahrenheit. This means that a conversion from a measurement of 20 C to Fahrenheit requires multiplication by 9/5 because 5 degrees Celsius are the same size as 9 degrees Fahrenheit, but then addition of 32 because 0 C is 32 F. As Figure 3 shows, this gives the correct answer of 68 degrees Fahrenheit, obtained in Example 1. The opposite is needed for conversion from Fahrenheit to Celsius, first subtraction of 32, then multiplication by 5/9. The º½ and ¹¾ functions automatically carry out these calculations. Figure 3 hp calculators Version 1.0
4 As opposed to a temperature measurement, a temperature difference of zero really is zero, and does not need the addition or subtraction of 32. Adding 5 Celsius degrees to 20 C is the same as adding 9 Fahrenheit degrees to 68 F and does not require addition or subtraction of 32. Note: To make clear the distinction between temperature measurement and temperature difference, temperature measurements are usually called degrees Celsius or degrees Fahrenheit, and temperature differences are called Celsius degrees or Fahrenheit degrees. Because the º½ and ¹¾ functions convert temperature measurements, not temperature differences, conversion of differences must be dealt with either by a manual conversion, using the factor 5/9,or by the addition of a temperature difference to a temperature only on the same scale. Example 3: An experimental new heater is designed to raise the temperature of its surroundings by exactly 20 Celsius degrees and then to turn itself off. If the heater is working correctly, what should the temperature be, in degrees Fahrenheit, after the heater is used in a room initially at a temperature of 50 degrees Fahrenheit? A temperature difference of 20 Celsius degrees is not the same as a temperature of 20 degrees Celsius. A temperature of 20 degrees Celsius is 68 degrees Fahrenheit, as Example 1 showed. The temperature difference can be calculated as 20 times 9 divided by 5, giving 36 Fahrenheit degrees. Adding this to 50 will give 86 degrees Fahrenheit. Figure 4 shows this calculation in Algebraic mode. Figure 4 Alternatively, the conversion functions can be used to calculate this as follows. In RPN mode, type the number 50, and press the right-shifted 7 key to convert it to Celsius. Then add 20 Celsius degrees. Finally convert back to Fahrenheit. 50º½20Ù¹¾ In Algebraic mode, set up the conversion to Fahrenheit, then do the conversion of 50 to Celsius, and then add 20. In this case, pressing Ï is again not required to complete the calculation. ¹¾º½50ÕÙ20Ï Figure 5 As figures 4 and 5 show, the correct answer is 86 degrees Fahrenheit. hp calculators Version 1.0
5 Other temperature scales A temperature scale with 100 degrees between two points is called a centigrade scale ( centigrade means one hundred degrees), and is an obvious scale for use in the metric system where measurements are based on powers of 10. A scale with 0 at the freezing point of water and 100 at the boiling point was suggested by Celsius, and is now called the Celsius scale. The Fahrenheit scale is the best known alternative, but some old textbooks (especially French ones) use the Reaumur scale, with the freezing point of water at 0 degrees and the boiling point at 80 degrees. The Kelvin and Rankine temperature scales avoid the complication of Absolute Zero not being called 0. Kelvin degrees are the same size as Celsius degrees, but Absolute Zero is 0 degrees Kelvin. Rankine degrees are the same size as Fahrenheit degrees but again Absolute Zero is 0 degrees Rankine. Temperatures can therefore be converted using these expressions: T K T C C T R T F F T K T R 5/9 The symbol means is equivalent to, so the first expression means that a temperature of T C can be converted to an equivalent temperature in degrees Kelvin by the addition of Using equations and programs for complicated conversions For complicated conversions, it can be useful to write an equation or a program to do the conversion automatically. Example 4: Write an equation to convert degrees Fahrenheit to degrees Kelvin. Assume that the temperature in Fahrenheit will be in the variable F. To enter the equation, equation mode is first entered by pressing d, and the expression is typed as follows: yhfù459ë67õ 5 9 Figure 6 Figure 6 shows the required equation entered on the HP35s. Example 5: Use the equation from example 4 to convert 90 degrees Fahrenheit to degrees Kelvin. If equation mode is not already set following Example 4 then set equation mode by pressing d. If other equations are stored in the calculator, it might be necessary to use the up or down cursor keys to select the equation that was typed above. Then press Ï to use the equation. A prompt for F will be displayed. hp calculators Version 1.0
6 Figure 7 90 should be typed, and the equation will run for a moment, then the answer will be displayed. Figure 8 The answer, degrees Kelvin, is displayed. The equation can now be used again to convert a different temperature from degrees Fahrenheit to degrees Kelvin. Press d, to enter equation mode again, press Ï to start the equation again, type the temperature in degrees Fahrenheit, and press to carry out the calculation. Programs can be used instead of equations if the user prefers to use programs or if the additional power of program commands such as test and loops is needed. How to write programs is described in a separate training aid. hp calculators Version 1.0
hp calculators HP 33S Unit Conversions Metric units and Imperial units Conversion keys Practice working problems involving conversions
Metric units and Imperial units Conversion keys Practice working problems involving conversions Performing conversions that are not built in Equations and programs for complicated conversions Special considerations
Conversion Formulas and Tables
Conversion Formulas and Tables Metric to English, Introduction Most of the world, with the exception of the USA, uses the metric system of measurements exclusively. In the USA there are many people that
One basic concept in math is that if we multiply a number by 1, the result is equal to the original number. For example,
MA 35 Lecture - Introduction to Unit Conversions Tuesday, March 24, 205. Objectives: Introduce the concept of doing algebra on units. One basic concept in math is that if we multiply a number by, the result
Chapter 1 Chemistry: The Study of Change
Chapter 1 Chemistry: The Study of Change This introductory chapter tells the student why he/she should have interest in studying chemistry. Upon completion of this chapter, the student should be able to:
ENGLISH CONTENT. Instructions for Using Your Computer Watch
ENGLISH CONTENT Instructions for Using Your Computer Watch Two Rotation System of Scale Ring Rotate System Crown Rotate System Ring Rotate System Crown Rotate System Figure 1 Instructions for Using your
MATHEMATICAL EXCURSIONS Math and the Tourist
MATHEMATICAL EXCURSIONS Math and the Tourist When you travel to a foreign country, besides different languages and customs, you may encounter a different currency, system of weights and measures, and temperature
MEASUREMENT. Historical records indicate that the first units of length were based on people s hands, feet and arms. The measurements were:
MEASUREMENT Introduction: People created systems of measurement to address practical problems such as finding the distance between two places, finding the length, width or height of a building, finding
Appendix C: Conversions and Calculations
Appendix C: Conversions and Calculations Effective application of pesticides depends on many factors. One of the more important is to correctly calculate the amount of material needed. Unless you have
MIDAS. Event Log Viewer User s Guide. Part Number MN/MID-EVLOG.IOM Revision 0
MIDAS Event Log Viewer User s Guide Part Number MN/MID-EVLOG.IOM Revision 0 Table Of Contents: OVERVIEW... 3 STARTING THE EVENT LOG VIEWER... 4 HOW THE VIEWER IS ORGANIZED... 7 DATA VIEW SELECTOR... 7
Scope and Sequence KA KB 1A 1B 2A 2B 3A 3B 4A 4B 5A 5B 6A 6B
Scope and Sequence Earlybird Kindergarten, Standards Edition Primary Mathematics, Standards Edition Copyright 2008 [SingaporeMath.com Inc.] The check mark indicates where the topic is first introduced
Chapter 2 Measurement and Problem Solving
Introductory Chemistry, 3 rd Edition Nivaldo Tro Measurement and Problem Solving Graph of global Temperature rise in 20 th Century. Cover page Opposite page 11. Roy Kennedy Massachusetts Bay Community
1. Metric system- developed in Europe (France) in 1700's, offered as an alternative to the British or English system of measurement.
GS104 Basics Review of Math I. MATHEMATICS REVIEW A. Decimal Fractions, basics and definitions 1. Decimal Fractions - a fraction whose deonominator is 10 or some multiple of 10 such as 100, 1000, 10000,
Converting Units of Measure Measurement
Converting Units of Measure Measurement Outcome (lesson objective) Given a unit of measurement, students will be able to convert it to other units of measurement and will be able to use it to solve contextual
Temperature Scales. The metric system that we are now using includes a unit that is specific for the representation of measured temperatures.
Temperature Scales INTRODUCTION The metric system that we are now using includes a unit that is specific for the representation of measured temperatures. The unit of temperature in the metric system is
EXERCISE # 1.Metric Measurement & Scientific Notation
EXERCISE # 1.Metric Measurement & Scientific Notation Student Learning Outcomes At the completion of this exercise, students will be able to learn: 1. How to use scientific notation 2. Discuss the importance
Music Makers. paper clips
Fifth Grade Science Design Brief Music Makers Background: We know that sound is a form of energy produced and transmitted by vibrating matter and that pitch is determined by the frequency of a vibrating
Unit Conversions. Ben Logan <[email protected]> Feb 10, 2005
Unit Conversions Ben Logan Feb 0, 2005 Abstract Conversion between different units of measurement is one of the first concepts covered at the start of a course in chemistry or physics.
10 g 5 g? 10 g 5 g. 10 g 5 g. scale
The International System of Units, or the SI Units Vs. Honors Chem 1 LENGTH In the SI, the base unit of length is the Meter. Prefixes identify additional units of length, based on the meter. Smaller than
CHAPTER 2: MEASUREMENT AND PROBLEM SOLVING
CHAPTER 2: MEASUREMENT AND PROBLEM SOLVING Problems: 1-64, 69-88, 91-120, 123-124 2.1 Measuring Global Temperatures measurement: a number with attached units When scientists collect data, it is important
EXAMPLE EXERCISE 3.1 Metric Basic Units and Prefixes
EXAMPLE EXERCISE 3.1 Metric Basic Units and Prefixes Give the symbol for each of the following metric units and state the quantity measured by each unit: (a) gigameter (b) kilogram (c) centiliter (d) microsecond
hp calculators HP 35s Using the formula solver part 1 What is a solution? Practice Example: Finding roots of polynomials
What is a solution? Practice Example: Finding roots of polynomials Practice Example: Finding the root of a log equation Practice Example: Where there is no solution What the solver can and can not find
Revision Notes Adult Numeracy Level 2
Revision Notes Adult Numeracy Level 2 Place Value The use of place value from earlier levels applies but is extended to all sizes of numbers. The values of columns are: Millions Hundred thousands Ten thousands
= 800 kg/m 3 (note that old units cancel out) 4.184 J 1000 g = 4184 J/kg o C
Units and Dimensions Basic properties such as length, mass, time and temperature that can be measured are called dimensions. Any quantity that can be measured has a value and a unit associated with it.
Imperial and metric quiz
Level A 1. Inches are a metric measure of length. 2. Pints are smaller than gallons. 3. 1 foot is the same as: A) 12 inches B) 14 inches C) 16 inches D) 3 yards 4. foot is usually shortened to: A) 1 f
INTERIM UNITS OF MEASURE As suggested by Federal Standard 376B January 27, 1993. hectare (ha) Hundred for traffic buttons.
SI - The Metrics International System of Units The International System of Units (SI) is a modernized version of the metric system established by international agreement. The metric system of measurement
Measurement/Volume and Surface Area Long-Term Memory Review Grade 7, Standard 3.0 Review 1
Review 1 1. Explain how to convert from a larger unit of measurement to a smaller unit of measurement. Include what operation(s) would be used to make the conversion. 2. What basic metric unit would be
Fractional Part of a Set
Addition and Subtraction Basic Facts... Subtraction Basic Facts... Order in Addition...7 Adding Three Numbers...8 Inverses: Addition and Subtraction... Problem Solving: Two-Step Problems... 0 Multiplication
Sample Questions Chapter 2. Stoker
Sample Questions Chapter 2. Stoker 1. The mathematical meaning associated with the metric system prefixes centi, milli, and micro is, respectively, A) 2, 4, and 6. B) 2, 3, and 6. C) 3, 6, and 9. D) 3,
FCAT FLORIDA COMPREHENSIVE ASSESSMENT TEST. Mathematics Reference Sheets. Copyright Statement for this Assessment and Evaluation Services Publication
FCAT FLORIDA COMPREHENSIVE ASSESSMENT TEST Mathematics Reference Sheets Copyright Statement for this Assessment and Evaluation Services Publication Authorization for reproduction of this document is hereby
Handout Unit Conversions (Dimensional Analysis)
Handout Unit Conversions (Dimensional Analysis) The Metric System had its beginnings back in 670 by a mathematician called Gabriel Mouton. The modern version, (since 960) is correctly called "International
Pupils compare two rules for converting temperatures in Celsius to Fahrenheit, one accurate and one approximate.
Task description Pupils compare two rules for converting temperatures in Celsius to Fahrenheit, one accurate and one approximate. Suitability National Curriculum levels 7 to 8 Time Resources 20 to 40 minutes
CONNECT: Currency, Conversions, Rates
CONNECT: Currency, Conversions, Rates CHANGING FROM ONE TO THE OTHER Money! Finances! $ We want to be able to calculate how much we are going to get for our Australian dollars (AUD) when we go overseas,
Kelvin and Centigrade Temperature Scales and the Ancient Reckoning System
Kelvin and Centigrade Temperature Scales and the Ancient Reckoning System Charles William Johnson Throughout the Earth/matriX series, we have been considering the historically significant numbers of the
of surface, 569-571, 576-577, 578-581 of triangle, 548 Associative Property of addition, 12, 331 of multiplication, 18, 433
Absolute Value and arithmetic, 730-733 defined, 730 Acute angle, 477 Acute triangle, 497 Addend, 12 Addition associative property of, (see Commutative Property) carrying in, 11, 92 commutative property
Jones and Bartlett Publishers, LLC. NOT FOR SALE OR DISTRIBUTION.
Chapter 3 Metric System You shall do no unrighteousness in judgment, in measure of length, in weight, or in quantity. Just balances, just weights, shall ye have. Leviticus. Chapter 19, verse 35 36. Exhibit
DesCartes (Combined) Subject: Mathematics 2-5 Goal: Data Analysis, Statistics, and Probability
DesCartes (Combined) Subject: Mathematics 2-5 Goal: Data Analysis, Statistics, and Probability RIT Score Range: Below 171 Below 171 Data Analysis and Statistics Solves simple problems based on data from
COMPETENCY TEST SAMPLE TEST. A scientific, non-graphing calculator is required for this test. C = pd or. A = pr 2. A = 1 2 bh
BASIC MATHEMATICS COMPETENCY TEST SAMPLE TEST 2004 A scientific, non-graphing calculator is required for this test. The following formulas may be used on this test: Circumference of a circle: C = pd or
Ether boils at 34.6 C. This value only has meaning because it is a comparison to the temperature at which water freezes and boils.
Temperature Making a relative scale is simple. Create a device which reacts to changes in temperature. Pick one temperature and assign it a number. Next, pick a second temperature and assign it a number.
1) (-3) + (-6) = 2) (2) + (-5) = 3) (-7) + (-1) = 4) (-3) - (-6) = 5) (+2) - (+5) = 6) (-7) - (-4) = 7) (5)(-4) = 8) (-3)(-6) = 9) (-1)(2) =
Extra Practice for Lesson Add or subtract. ) (-3) + (-6) = 2) (2) + (-5) = 3) (-7) + (-) = 4) (-3) - (-6) = 5) (+2) - (+5) = 6) (-7) - (-4) = Multiply. 7) (5)(-4) = 8) (-3)(-6) = 9) (-)(2) = Division is
HFCC Math Lab General Math Topics -1. Metric System: Shortcut Conversions of Units within the Metric System
HFCC Math Lab General Math Topics - Metric System: Shortcut Conversions of Units within the Metric System In this handout, we will work with three basic units of measure in the metric system: meter: gram:
Scales of the Universe
29:50 Astronomy Lab Stars, Galaxies, and the Universe Name Partner(s) Date Grade Category Max Points Points Received On Time 5 Printed Copy 5 Lab Work 90 Total 100 Scales of the Universe 1. Introduction
100 cm 1 m. = 614 cm. 6.14 m. 2.54 cm. 1 m 1 in. 1 m. 2.54 cm 1ft. 1 in = 242 in. 614 cm. 242 in 1 ft. 1 in. 100 cm = 123 m
Units and Unit Conversions 6. Define the problem: If the nucleus were scaled to a diameter of 4 cm, determine the diameter of the atom. Develop a plan: Find the accepted relationship between the size of
Math Questions & Answers
What five coins add up to a nickel? five pennies (1 + 1 + 1 + 1 + 1 = 5) Which is longest: a foot, a yard or an inch? a yard (3 feet = 1 yard; 12 inches = 1 foot) What do you call the answer to a multiplication
UNIT (1) MEASUREMENTS IN CHEMISTRY
UNIT (1) MEASUREMENTS IN CHEMISTRY Measurements are part of our daily lives. We measure our weights, driving distances, and gallons of gasoline. As a health professional you might measure blood pressure,
Gas Laws. vacuum. 760 mm. air pressure. mercury
Gas Laws Some chemical reactions take place in the gas phase and others produce products that are gases. We need a way to measure the quantity of compounds in a given volume of gas and relate that to moles.
Indicator 2: Use a variety of algebraic concepts and methods to solve equations and inequalities.
3 rd Grade Math Learning Targets Algebra: Indicator 1: Use procedures to transform algebraic expressions. 3.A.1.1. Students are able to explain the relationship between repeated addition and multiplication.
DesCartes (Combined) Subject: Mathematics Goal: Data Analysis, Statistics, and Probability
DesCartes (Combined) Subject: Mathematics Goal: Data Analysis, Statistics, and Probability RIT Score Range: Below 171 Below 171 171-180 Data Analysis and Statistics Data Analysis and Statistics Solves
Algebra 1 2008. Academic Content Standards Grade Eight and Grade Nine Ohio. Grade Eight. Number, Number Sense and Operations Standard
Academic Content Standards Grade Eight and Grade Nine Ohio Algebra 1 2008 Grade Eight STANDARDS Number, Number Sense and Operations Standard Number and Number Systems 1. Use scientific notation to express
High Flying Balloons
Second Grade Science Design Brief High Flying Balloons Background: In our study of science we have been investigating the three stages of matter: solids, liquids and gases. You will use your knowledge
Charts (Section XI) www.accordintl.com Ph. (713) 641-2288 Fax (713) 641-3636 Main PAGE #
Charts (Section XI) Part No. Description Page No. Fraction, Decimal, and Millimeter Conversion Chart 2 Measurement Chart (Metric & Standard) 3 Standard (ANSI B16.5) Flange Dimension Chart 4 Metric Flange
How do you compare numbers? On a number line, larger numbers are to the right and smaller numbers are to the left.
The verbal answers to all of the following questions should be memorized before completion of pre-algebra. Answers that are not memorized will hinder your ability to succeed in algebra 1. Number Basics
Student Exploration: Unit Conversions
Name: Date: Student Exploration: Unit Conversions Vocabulary: base unit, cancel, conversion factor, dimensional analysis, metric system, prefix, scientific notation Prior Knowledge Questions (Do these
UNIT 1 MASS AND LENGTH
UNIT 1 MASS AND LENGTH Typical Units Typical units for measuring length and mass are listed below. Length Typical units for length in the Imperial system and SI are: Imperial SI inches ( ) centimetres
APPENDIX I SI AND ENGLISH UNITS AND CONVERSION FACTORS
APPENDIX I SI AND ENGLISH UNITS AND CONVERSION FACTORS The International System of Units (Systéme International d Unités, or SI) recognizes seven basic units from which all others are derived. They are:
YOU CAN COUNT ON NUMBER LINES
Key Idea 2 Number and Numeration: Students use number sense and numeration to develop an understanding of multiple uses of numbers in the real world, the use of numbers to communicate mathematically, and
REVIEW SHEETS INTRODUCTORY PHYSICAL SCIENCE MATH 52
REVIEW SHEETS INTRODUCTORY PHYSICAL SCIENCE MATH 52 A Summary of Concepts Needed to be Successful in Mathematics The following sheets list the key concepts which are taught in the specified math course.
CCSS Mathematics Implementation Guide Grade 5 2012 2013. First Nine Weeks
First Nine Weeks s The value of a digit is based on its place value. What changes the value of a digit? 5.NBT.1 RECOGNIZE that in a multi-digit number, a digit in one place represents 10 times as much
Grade 6 FCAT 2.0 Mathematics Sample Questions
Grade FCAT. Mathematics Sample Questions The intent of these sample test materials is to orient teachers and students to the types of questions on FCAT. tests. By using these materials, students will become
Preferred SI (Metric) Units
Quantity Unit Symbol LENGTH meter m Preferred SI (Metric) Units Metric-U.S. Customary Unit Equivalents 1 m = 1000 mm = 39.37 in. = millimeter mm 25.4 mm = 1 inch micrometer μm 1 μm = 10-6 m Remarks 3.281
Cattle Producer's Library - CL 1280 CONVERSIONS FOR COMMONLY USED WEIGHTS AND MEASURES
Cattle Producer's Library - CL 1280 CONVERSIONS FOR COMMONLY USED WEIGHTS AND MEASURES Ron Torell, Northeast Area Livestock Specialist University of Nevada, Reno Bill Zollinger, Extension Beef Specialist
Measurement. Customary Units of Measure
Chapter 7 Measurement There are two main systems for measuring distance, weight, and liquid capacity. The United States and parts of the former British Empire use customary, or standard, units of measure.
Section 1 Tools and Measurement
Section 1 Tools and Measurement Key Concept Scientists must select the appropriate tools to make measurements and collect data, to perform tests, and to analyze data. What You Will Learn Scientists use
Math 5th grade. Create your own number and explain how to use expanded form to show place value to the ten millions place.
Number Properties and Operations Whole number sense and addition and subtraction are key concepts and skills developed in early childhood. Students build on their number sense and counting sense to develop
Measurement. Introduction... 3
Introduction... 3 Unit 1: Length Customary System Lesson 1: Length... 3 Lesson 2: Perimeter... 3 Lesson 3: Length Estimation... 4 Lesson 4: Selection of Units... 4 Lesson 5: Changing Units... 5 Unit 2:
Chapter 1 Lecture Notes: Science and Measurements
Educational Goals Chapter 1 Lecture Notes: Science and Measurements 1. Explain, compare, and contrast the terms scientific method, hypothesis, and experiment. 2. Compare and contrast scientific theory
METRIC CONVERSION TABLE Multiply By To Obtain Millimetres 0.03937 Inches Millimetres 0.003281 Feet Metres 3.281 Feet Kilometres 0.
Linear Measure Square Measure or Area Volume or Capacity Mass Density Force* Pressure* or Stress* Temperature METRIC CONVERSION TABLE Multiply By To Obtain Millimetres 0.03937 Inches Millimetres 0.003281
Grade 8 FCAT 2.0 Mathematics Sample Questions
Grade FCAT. Mathematics Sample Questions The intent of these sample test materials is to orient teachers and students to the types of questions on FCAT. tests. By using these materials, students will become
ModuMath Basic Math Basic Math 1.1 - Naming Whole Numbers Basic Math 1.2 - The Number Line Basic Math 1.3 - Addition of Whole Numbers, Part I
ModuMath Basic Math Basic Math 1.1 - Naming Whole Numbers 1) Read whole numbers. 2) Write whole numbers in words. 3) Change whole numbers stated in words into decimal numeral form. 4) Write numerals in
2.2 Scientific Notation: Writing Large and Small Numbers
2.2 Scientific Notation: Writing Large and Small Numbers A number written in scientific notation has two parts. A decimal part: a number that is between 1 and 10. An exponential part: 10 raised to an exponent,
Quick Reference ebook
This file is distributed FREE OF CHARGE by the publisher Quick Reference Handbooks and the author. Quick Reference ebook Click on Contents or Index in the left panel to locate a topic. The math facts listed
Pump Formulas Imperial and SI Units
Pump Formulas Imperial and Pressure to Head H = head, ft P = pressure, psi H = head, m P = pressure, bar Mass Flow to Volumetric Flow ṁ = mass flow, lbm/h ρ = fluid density, lbm/ft 3 ṁ = mass flow, kg/h
Appendix 2 Metric Conversion Table
atmospheres bars 1.01325* atmospheres inches of mercury 29.921256 atmospheres inches of water 406.80172 atmospheres kilograms per square centimeter 1.0332275 atmospheres kilopascals 101.325* atmospheres
MEASUREMENTS. U.S. CUSTOMARY SYSTEM OF MEASUREMENT LENGTH The standard U.S. Customary System units of length are inch, foot, yard, and mile.
MEASUREMENTS A measurement includes a number and a unit. 3 feet 7 minutes 12 gallons Standard units of measurement have been established to simplify trade and commerce. TIME Equivalences between units
Objective To introduce a formula to calculate the area. Family Letters. Assessment Management
Area of a Circle Objective To introduce a formula to calculate the area of a circle. www.everydaymathonline.com epresentations etoolkit Algorithms Practice EM Facts Workshop Game Family Letters Assessment
$566.30. What is the monthly interest rate on the account? (Round to the nearest hundredth of a percent.) 4 = x 12. 7)
Exam Name SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question. 1)What percent of 6 is 27? 1) 2)64.288 is 28.7% of what number? 2) 3)112% of what number is
Lesson 18 Pythagorean Triples & Special Right Triangles
Student Name: Date: Contact Person Name: Phone Number: Teas Assessment of Knowledge and Skills Eit Level Math Review Lesson 18 Pythagorean Triples & Special Right Triangles TAKS Objective 6 Demonstrate
Designer: Nathan Kimball. Stage 1 Desired Results
Interpolation Subject: Science, math Grade: 6-8 Time: 4 minutes Topic: Reading Graphs Designer: Nathan Kimball Stage 1 Desired Results Lesson Overview: In this activity students work with the direct linear
THE UNITED STATES AND THE METRIC SYSTEM
THE UNITED STATES AND THE METRIC SYSTEM A Capsule History The United States is now the only industrialized country in the world that does not use the metric system as its predominant system of measurement.
Chapter 8 Unit Conversions
Chapter 8 Unit Conversions [M]athematics is the easiest of sciences, a fact which is obvious in that no one s brain rejects it. Roger Bacon (c. 1214-c. 1294), English philosopher and scientist Stand firm
Conversions. 12 in. 1 ft = 1.
Conversions There are so many units that you can use to express results that you need to become proficient at converting from one to another. Fortunately, there is an easy way to do this and it works every
Measurements 1. BIRKBECK MATHS SUPPORT www.mathsupport.wordpress.com. In this section we will look at. Helping you practice. Online Quizzes and Videos
BIRKBECK MATHS SUPPORT www.mathsupport.wordpress.com Measurements 1 In this section we will look at - Examples of everyday measurement - Some units we use to take measurements - Symbols for units and converting
UNDERSTANDING REFRIGERANT TABLES
Refrigeration Service Engineers Society 1666 Rand Road Des Plaines, Illinois 60016 UNDERSTANDING REFRIGERANT TABLES INTRODUCTION A Mollier diagram is a graphical representation of the properties of a refrigerant,
English 6 th Grade A-L Vocabulary Cards and Word Walls Revised: 1/13/14
English 6 th Grade A-L Vocabulary Cards and Word Walls Revised: 1/13/14 Important Notes for Teachers: The vocabulary cards in this file match the Common Core, the math curriculum adopted by the Utah State
.001.01.1 1 10 100 1000. milli centi deci deci hecto kilo. Explain that the same procedure is used for all metric units (meters, grams, and liters).
Week & ay Week 15 ay 1 oncept/skill ompare metric measurements. Standard 7 MG: 1.1ompare weights, capacities, geometric measures, times, and temperatures within and between measurement systems (e.g., miles
Pre-Algebra 2008. Academic Content Standards Grade Eight Ohio. Number, Number Sense and Operations Standard. Number and Number Systems
Academic Content Standards Grade Eight Ohio Pre-Algebra 2008 STANDARDS Number, Number Sense and Operations Standard Number and Number Systems 1. Use scientific notation to express large numbers and small
QUICKCLOSE HP35S Surveying Programs - Version 1.1
QUICKCLOSE HP35S Surveying Programs - Version 1.1 USER REFERENCE GUIDE - for Evaluation Important Note: Program steps are only included in the version of User Reference Guides available from resellers.
4.5.1 The Metric System
4.5.1 The Metric System Learning Objective(s) 1 Describe the general relationship between the U.S. customary units and metric units of length, weight/mass, and volume. 2 Define the metric prefixes and
Measurement of Length, Mass, Volume and Density
Measurement of Length, Mass, Volume and Density Experimental Objective The objective of this experiment is to acquaint you with basic scientific conventions for measuring physical quantities. You will
Most unit conversions are very easy in Mathcad because the units are direct multiplications into the other unit system. 1 kg
Most unit conversions are very easy in Mathcad because the units are direct multiplications into the other unit system. 1 kg 2.20 lb kg 11.023 lb In the example above, 1 kg equals 2.20 lb, so kg is times
SHELL INDUSTRIAL APTITUDE BATTERY PREPARATION GUIDE
SHELL INDUSTRIAL APTITUDE BATTERY PREPARATION GUIDE 2011 Valtera Corporation. All rights reserved. TABLE OF CONTENTS OPERATIONS AND MAINTENANCE JOB REQUIREMENTS... 1 TEST PREPARATION... 2 USE OF INDUSTRIAL
Quarter One: August-October
Quarter One: August-October (Chapters 1 3, 5-6, 10) August - December Quarterly Addition facts with sums through 20 General Math Content 1. Write sums through 20. 1. Choose and enter the appropriate answer.
Math - 5th Grade. two digit by one digit multiplication fact families subtraction with regrouping
Number and Operations Understand division of whole numbers N.MR.05.01 N.MR.05.02 N.MR.05.03 Understand the meaning of division of whole numbers with and without remainders; relate division to and to repeated
Chapter 1: Chemistry: Measurements and Methods
Chapter 1: Chemistry: Measurements and Methods 1.1 The Discovery Process o Chemistry - The study of matter o Matter - Anything that has mass and occupies space, the stuff that things are made of. This
Chapter 1 An Introduction to Chemistry
1 Chapter 1 An Introduction to Chemistry 1.1 What Is Chemistry, and What Can Chemistry Do for You? Special Topic 1.1: Green Chemistry 1.2 Suggestions for Studying Chemistry 1.3 The Scientific Method 1.4
General Physics 1. Class Goals
General Physics 1 Class Goals Develop problem solving skills Learn the basic concepts of mechanics and learn how to apply these concepts to solve problems Build on your understanding of how the world works
Unit conversion problems, by Tony R. Kuphaldt (2006)
Unit conversion problems, by Tony R. Kuphaldt (2006) This worksheet and all related files are licensed under the Creative Commons Attribution License, version.0. To view a copy of this license, visit http://creativecommons.org/licenses/by/.0/,
To Multiply Decimals
4.3 Multiplying Decimals 4.3 OBJECTIVES 1. Multiply two or more decimals 2. Use multiplication of decimals to solve application problems 3. Multiply a decimal by a power of ten 4. Use multiplication by
Assessment For The California Mathematics Standards Grade 3
Introduction: Summary of Goals GRADE THREE By the end of grade three, students deepen their understanding of place value and their understanding of and skill with addition, subtraction, multiplication,
Chapter 4: Transfer of Thermal Energy
Chapter 4: Transfer of Thermal Energy Goals of Period 4 Section 4.1: To define temperature and thermal energy Section 4.2: To discuss three methods of thermal energy transfer. Section 4.3: To describe
Florida Math 0018. Correlation of the ALEKS course Florida Math 0018 to the Florida Mathematics Competencies - Lower
Florida Math 0018 Correlation of the ALEKS course Florida Math 0018 to the Florida Mathematics Competencies - Lower Whole Numbers MDECL1: Perform operations on whole numbers (with applications, including
