Bell-Ringer Define the following terms: 1. Metric System

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Presentation transcript:

Bell-Ringer Define the following terms: 1. Metric System 2. International System of Units (SI) 3. Mass 4. Weight 5. Volume 6. Density 7. Meniscus

Measurements In Science Ch 1.3

Metric System The Metric System is a measurement system based on the number______ Modern scientists use a version of the metric system called the ______________________ (SI). Scientists around the world use the same system of measurements so that they can readily ________ one another’s measurements Fun Fact! Only three countries in the world have not adopted the metric system – ______________, Myanmar, and Liberia

SI Units of Measurement SI is built upon _______ metric units, known as _________ units.

SI Units of Measurement Additional SI units, called _______ units, are made from ______________ of base units. __________ is the amount of space taken up by an object. __________ is the ratio of an object’s mass to its volume:

SI Units of Measurement Specific ____________ of SI base units yield derived units.

Metric Prefixes The metric unit is not always a convenient one to use. A metric _______ indicates how many times a unit should be _______ or _________ by 10.

Metric Prefixes Example: It takes a computer hard drive 0.009 seconds to read/write data. Using the prefix _______ (m) you can write this as 9milliseconds or 9ms.

Metric Prefixes You try! Rewrite a distance of 12,000 meters as a larger unit using the prefix table. Show how and why you chose that specific prefix.

Conversion Factors A conversion factor is a _______ of equivalent measurements used to __________ a quantity expressed in one unit to another unit. An example would be converting from __________ to __________ or Seconds to Hours.

Conversion Factors To convert the height of Mount Everest, 8848 meters, into kilometers, multiply by the conversion factor on the left. The meter units cancel, leaving you with kilometers.

Scientific Notation Sometimes converting from one unit to another results in very large and complicated numbers. To make calculations easier we use _________________________ Scientific notation is a way of expressing a value as the product of a number between __ and _____ and a power of 10.

Scientific Notation For example, the speed of light is about 300,000,000 meters per second. In scientific notation, that speed is _______________________ The exponent, 8, tells you that the decimal point is really 8 places to the _______ of the 3.

Scientific Notation For numbers less than 1 that are written in scientific notation, the exponent is negative. For example, an average snail’s pace is 0.00086 meters per second. In scientific notation, that speed is _________________ The negative exponent tells you how many decimals places there are to the _____ of the 8.6.

Scientific Notation To _________ numbers written in scientific notation, you multiply the numbers that appear before the multiplication signs and ________ the ______________.

Scientific Notation To _________ numbers written in scientific notation, you divide the numbers that appear before the exponential terms and __________ the ______________.

Scientific Notation Using Scientific Notation A rectangular parking lot has a length of 1.1 × 103 meters and a width of 2.4 × 103 meters. What is the area of the parking lot?

Precision & Significant Figures _______________ is a gauge of how exact a measurement is. __________________ are all the digits that are known in a measurement, plus the last digit that is estimated.

Rules for Significant Figures 1. All _________ numbers ARE significant. The number 33.2 has THREE significant figures because all of the digits present are non-zero. 2. Zeros __________ two non-zero digits ARE significant. 2051 has FOUR significant figures. The zero is between a 2 and a 5. 3. ___________ zeros are NOT significant. They're nothing more than "place holders." The number 0.54 has only TWO significant figures. 0.0032 also has TWO significant figures. All of the zeros are leading.

Rules for Significant Figures 4. ________ zeros to the right of the decimal ARE significant. There are FOUR significant figures in 92.00. 5. Trailing zeros in a whole number with the __________ shown ARE significant. "540." indicates that the trailing zero IS significant 6. Trailing zeros in a whole number with _____________ shown are NOT significant. Writing just "540" indicates that the zero is NOT significant

Accuracy _____________ is the closeness of a measurement to the actual value of what is being measured. For example, suppose a digital clock is running 15 minutes slow. Although the clock would remain ___________ to the nearest second, the time displayed would not be accurate.

Temperature A ______________ is an instrument that measures temperature, or how hot an object is. The two temperature scales that you are probably most familiar with are the __________ scale and the _______ scale.

Temperature The SI base unit for temperature is the ______________ A temperature of 0 K, or 0 kelvin, refers to the_________ possible temperature that can be reached.

Temperature Temperatures can be expressed in degrees __________, _____________, or _____________.

Practice Problem 1 A shopping mall has a length of 200 meters and a width of 75 meters. What is the area of the mall, in scientific notation? 1 × 103 m2 1.5 × 103 m2 1.5 × 104 m2 1.75 × 104 m2

Practice Problem 2 A student measures the volume and mass of a liquid. The volume is 50.0 mL and the mass is 78.43 g. What is the correct calculated value of the liquid’s density? (A calculator reads 1.5686.) 1.6 g/cm3 1.57 g/cm3 1.569 g/cm3 1.5686 g/cm3

Practice Problem 3 How can you convert a temperature expressed in kelvin (K) to degree Celsius (°C)? add 32 subtract 32 add 273 subtract 273

Practice Problem answers