CLASSIFYING NUMBERS
... The history of irrational numbers begins with a discovery by the Pythagorean School in ancient Greece. A member of the school discovered that the diagonal of a unit square could not be expressed as the ratio of any two whole numbers. The motto of the school was “All is Number” (by which they meant w ...
... The history of irrational numbers begins with a discovery by the Pythagorean School in ancient Greece. A member of the school discovered that the diagonal of a unit square could not be expressed as the ratio of any two whole numbers. The motto of the school was “All is Number” (by which they meant w ...
M 0930 – (8
... Solving Application Problems (pg. 200: 7-45 odd) A. Set up and solve number application problems. B. Set up and solve rate problems. C. Set up and solve percent problems. Geometric Problems (pg. 208: 11-37 odd) A. Solve perimeter problems. B. Solve angle problems. C. Solve visual problems. Motion, M ...
... Solving Application Problems (pg. 200: 7-45 odd) A. Set up and solve number application problems. B. Set up and solve rate problems. C. Set up and solve percent problems. Geometric Problems (pg. 208: 11-37 odd) A. Solve perimeter problems. B. Solve angle problems. C. Solve visual problems. Motion, M ...
Activity 2.3.3 Complex Numbers
... number i. Complex numbers are of the form a + bi : the real part is _a_ the imaginary part is _b_ The arithmetic of the complex numbers is much like the reals but there is the twist : i2 is always equal to -1, and you must always write the square root of a negative number as an imaginary number befo ...
... number i. Complex numbers are of the form a + bi : the real part is _a_ the imaginary part is _b_ The arithmetic of the complex numbers is much like the reals but there is the twist : i2 is always equal to -1, and you must always write the square root of a negative number as an imaginary number befo ...
Complex Number System
... If is a + bi complex number, then it’s complex conjugate is a – bi. To form the conjugate of a complex number, simply negate the sign of the imaginary part of the complex number. One of the properties of the conjugate is that if you multiply a complex number by it’s conjugate, the result is a real n ...
... If is a + bi complex number, then it’s complex conjugate is a – bi. To form the conjugate of a complex number, simply negate the sign of the imaginary part of the complex number. One of the properties of the conjugate is that if you multiply a complex number by it’s conjugate, the result is a real n ...
1 TOS COMMUNITY COLLEGE DEPARTMENT OF MATHEMATICS
... on the Compass exam, to prepare them for college level mathematics and in one semester to pass the final exams for pre-algebra and algebra. The aim of this course is to integrate basic skills in arithmetic and algebra while developing students’ understanding of algebraic relationships and strategies ...
... on the Compass exam, to prepare them for college level mathematics and in one semester to pass the final exams for pre-algebra and algebra. The aim of this course is to integrate basic skills in arithmetic and algebra while developing students’ understanding of algebraic relationships and strategies ...
Chapter 1
... 1.3 Geometry Review • In a triangle, the sum of the interior angle measures is 180º (mA + mB + mC = 180º) A ...
... 1.3 Geometry Review • In a triangle, the sum of the interior angle measures is 180º (mA + mB + mC = 180º) A ...
Chapter 1
... • Variable – usually a letter such as x, y, or z, used to represent an unknown number • Evaluating expressions – replace the variable(s) with the given value(s) and evaluate using PEMDAS (order of operations) ...
... • Variable – usually a letter such as x, y, or z, used to represent an unknown number • Evaluating expressions – replace the variable(s) with the given value(s) and evaluate using PEMDAS (order of operations) ...
Multiplying and Dividing Real Numbers
... Definition: Two numbers are reciprocals if their product is 1. ...
... Definition: Two numbers are reciprocals if their product is 1. ...