
APPENDIX 2 - EXPONENTIAL NOTATION AND LOGS
... Starting with 1,000 = 103, 10 x 1000= 10,000 = 104 10 x 10,000 = 100,000 = 105 ...
... Starting with 1,000 = 103, 10 x 1000= 10,000 = 104 10 x 10,000 = 100,000 = 105 ...
3.5 x 10 3
... – Quantitative observations – numbers or amounts that describe the object (examples: 3 inches wide, 2.5 grams, 98.6 F) ...
... – Quantitative observations – numbers or amounts that describe the object (examples: 3 inches wide, 2.5 grams, 98.6 F) ...
Lesson 9-3 Rational Exponents
... A rational exponent does not have to be in the form . Other rational numbers, such as or can also be used as exponents. ...
... A rational exponent does not have to be in the form . Other rational numbers, such as or can also be used as exponents. ...
SOME DEFINITIONS Let xT denote the true value of some number
... with 4 digit decimal arithmetic and rounding. To make the point about cancellation more strongly, imagine that each of the terms in the above polynomial is calculated exactly and then rounded to the arithmetic of the computer. We add the terms exactly and then we round to four digits. See the table ...
... with 4 digit decimal arithmetic and rounding. To make the point about cancellation more strongly, imagine that each of the terms in the above polynomial is calculated exactly and then rounded to the arithmetic of the computer. We add the terms exactly and then we round to four digits. See the table ...
Logarithms
... • The operation that is the logical reverse of taking a logarithm is called taking the antilogarithm of a number. The antilog of a number is the result obtained when you raise 10 to that number. • The antilog of 2 is 100 because 102=100. • The antilog of -4 is 0.0001 because 10-4 = 0.0001 ...
... • The operation that is the logical reverse of taking a logarithm is called taking the antilogarithm of a number. The antilog of a number is the result obtained when you raise 10 to that number. • The antilog of 2 is 100 because 102=100. • The antilog of -4 is 0.0001 because 10-4 = 0.0001 ...
Calculator

An electronic calculator is a small, portable electronic device used to perform both basic operations of arithmetic and complex mathematical operations.The first solid state electronic calculator was created in the 1960s, building on the extensive history of tools such as the abacus, developed around 2000 BC, and the mechanical calculator, developed in the 17th century. It was developed in parallel with the analog computers of the day.Pocket sized devices became available in the 1970s, especially after the first microprocessor developed by Intel for the Japanese calculator company Busicom. They later became commonly used within the Oil and Gas industry. Modern electronic calculators vary from cheap, give-away, credit-card-sized models to sturdy desktop models with built-in printers. They became popular in the mid-1970s as integrated circuits made their size and cost small. By the end of that decade, calculator prices had reduced to a point where a basic calculator was affordable to most and they became common in schools.Computer operating systems as far back as early Unix have included interactive calculator programs such as dc and hoc, and calculator functions are included in almost all PDA-type devices (save a few dedicated address book and dictionary devices).In addition to general purpose calculators, there are those designed for specific markets; for example, there are scientific calculators which include trigonometric and statistical calculations. Some calculators even have the ability to do computer algebra. Graphing calculators can be used to graph functions defined on the real line, or higher-dimensional Euclidean space. Currently, basic calculators are inexpensive, but the scientific and graphing models tend to be higher priced.In 1986, calculators still represented an estimated 41% of the world's general-purpose hardware capacity to compute information. This diminished to less than 0.05% by 2007.