Measurement book reference p

Slides:



Advertisements
Similar presentations
Significant Figures. 1.All nonzero digits are significant. Example: 145 (3 sig figs) 2.Zeroes between two significant figures are themselves significant.
Advertisements

Uncertainty in Measurements
Measurements: Every measurement has UNITS.
Uncertainty In Measurement
Precision vs. Accuracy There really is a difference.
Aim: How can we perform mathematical calculations with significant digits? Do Now: State how many sig. figs. are in each of the following: x 10.
Section 2.3 Measurement Reliability. Accuracy Term used with uncertainties Measure of how closely individual measurements agree with the correct or true.
IN THE CHEMISTRY SECTION OF YOUR NOTEBOOK, TAKE CORNELL STYLE NOTES OVER THE INFORMATION PRESENTED IN THE FOLLOWING SLIDES. Measurements in Chemistry Aug.
The Scientific Method 1. Using and Expressing Measurements Scientific notation is written as a number between 1 and 10 multiplied by 10 raised to a power.
A measured value Number and unit Example 6 ft.. Accuracy How close you measure or hit a true value or target.
Measurement book reference p Accuracy  The accuracy of the measurement refers to how close the measured value is to the true or accepted value.
Measurement book reference p Accuracy  The accuracy of the measurement refers to how close the measured value is to the true value.  For example,
SIG FIGS Section 2-3 Significant Figures Often, precision is limited by the tools available. Significant figures include all known digits plus one estimated.
Significant Figure Notes With scientific notation too.
Chemistry 3.1 Uncertainty in Measurements. I. Accuracy, Precision, & Error A. Accuracy – how close a measurement comes to the “true value”. 1. Ex: Throwing.
The Importance of measurement Scientific Notation.
Significant Figures What do you write?
Significant Figures and Scientific Notation Significant Figures:Digits that are the result of careful measurement. 1.All non-zero digits are considered.
Significant Figures Rules and Applications. Rules for Determining Significant Figures 1.) All Non-Zero digits are Significant. 1.) All Non-Zero digits.
Accuracy, Precision, and Significant Figures in Measurement
3.1 Measurement and Uncertainty How do you think scientists ensure measurements are accurate and precise?
Significant Figures Wednesday, August 12 th. Do Now 1. Place the following numbers in scientific notation or standard Notation x
Uncertainty in Measurement Accuracy, Precision, Error and Significant Figures.
Significant Figures Chemistry 10 Chemistry 10 Significant figures: the number of digits in an experimentally derived number that give useful information.
Significant Figures Honors Coordinated Science II.
Measurements in Chemistry Aug 6, 2014 In the chemistry section of your notebook, Take Cornell style notes over the information presented in the following.
Mastery of Significant Figures, Scientific Notation and Calculations Goal: Students will demonstrate success in identifying the number of significant figures.
What is the difference between accuracy and precision? Good precision Low accuracy = average position Low precision High accuracy.
“Scientific Measurement”. Measurements and Their Uncertainty OBJECTIVES: Convert measurements to scientific notation.
Accuracy & Precision & Significant Digits. Accuracy & Precision What’s difference? Accuracy – The closeness of the average of a set of measurements to.
Significant Figures. Rule 1: Digits other than zero are significant 96 g = 2 Sig Figs 152 g = __________ Sig Figs 61.4 g = 3 Sig Figs g = __________.
Using Scientific Measurements. Accuracy and Precision Accuracy –How close a measurement is to the true or accepted value Determined by calculating % Error.
Scientific Measurement. Using and Expressing Measurements Measurement- a quantity that has both number and unit Scientific notation- using exponents to.
Significant Figures.
Significant Figures. Rule 1: Nonzero numbers are always significant. Ex.) 72.3 has 3 sig figs.
Chemistry I. Precision and Accuracy Accuracy refers to the agreement of a particular value with the true value. Precision refers to the degree of agreement.
Significant Figures. Who cares? Sig Figs measure the degree of precision of a measurement.
Rules for Significant Figures
Unit 3 lec 2: Significant Figures
Significant Figures Notes on PAGE _____. Significant Figures Notes on PAGE _____.
Significant Figures Definition: Measurement with Sig Figs:
Measurement: Significant Figures
Warm –up #2 What is chemistry? Write what you recall about the definition and name 2 areas of study of chemistry.
Class Notes: Significant Figures
Aim: Why are Significant Figures Important?
Active Chemistry Chapter 1 Activity 3
Notes Significant Figures!.
Scientific Measurement Ch. 3
Scientific Notation Scientific notation takes the form: M x 10n
Significant Figures
Measurements and Sig Figs
Measurements and Sig Figs
SIGNIFICANT FIGURES& SCIENTIFIC NOTATION
Unit 1 lec 3: Significant Figures
Section 3-2 Uncertainty in Measurements
Significant Figures/Accuracy and Precision
Measurement Accuracy & Precision.
Accuracy vs. Precision & Significant Figures
Scientific Measurement Ch. 3
Objectives C-1.1 Apply established rules for significant digits, both in reading a scientific instrument and in calculating a derived quantity from measurement.
Significant Figures & Scientific Notation
Aim: How do we determine the number of significant figures in a measurement? Warm Up What is the difference between the values of 3, 3.0, and 3.00.
Calculation with Significant Figures
Significant Figures.
Using Sig Figs in Calculations
Introduction to Significant Figures &
Aim: Why are Significant Figures Important?
Using Scientific Measurements
Presentation transcript:

Measurement book reference p. 51 -62 Accuracy The accuracy of the measurement refers to how close the measured value is to the true or accepted value. For example, if you used a balance to find the mass of a known standard 100.00 g mass, and you got a reading of 78.55 g, your measurement would not be very accurate. Precision Precision refers to how close together a group of measurements actually are to each other.

Accuracy and precision examples Precise accurate and precise

Errors Accuracy with error & precision with error

Significant figures sig fig (sf) Rules for reporting meaningful experimental results. Prevents propagation of error.

Sig figs Any non-zero number is significant Zeros between sig figs are significant Zeros in front of all nonzero digits are not significant Zeros at the end of number and to right of the decimal point are significant Zeros to the left of the decimal are tough. If they were measured they are significant. Use scientific notation.

Sig fig examples 24.7 g 0.346 g 2005 m 3.509 ml 0.00067 g 56.00 6.010 600 720 3 sf 4 sf 2 sf 1 or 3 6.00 x 102 2 or 3 7.20 x 102

Calculations and sig fig Addition subtraction An answer can not be more precise than the least precise measurement 4.34 cm - 2.3 cm = 2.04 so 2.0 cm Rounding rules if the digit after the last significant digit is 5 or greater round up 10.345 g + 2.3 g = 12.645 so 12.6 g

Calculations and sig fig multiplication division The LEAST MOST rule - the most sig fig reported in your answer comes from the least number of sig fig in the calculation 3.4 cm x 5.43 cm = 18.462 so 18 cm 18.45 g /3.45 g = 5.347826087 so 5.35