Presentation is loading. Please wait.

Presentation is loading. Please wait.

By: De’Aja Koontz 6 Th Period.  A member of the set of positive whole numbers {1, 2, 3,... }, negative whole numbers {-1, -2, -3,... }, and zero {0}.

Similar presentations


Presentation on theme: "By: De’Aja Koontz 6 Th Period.  A member of the set of positive whole numbers {1, 2, 3,... }, negative whole numbers {-1, -2, -3,... }, and zero {0}."— Presentation transcript:

1 By: De’Aja Koontz 6 Th Period

2  A member of the set of positive whole numbers {1, 2, 3,... }, negative whole numbers {-1, -2, -3,... }, and zero {0}.

3  A number that can expressed exactly by a ratio of two integers.

4  A method for expressing a given quantity as a number having significant digits necessary for a specified degree of accuracy, multiplied by 10 to the appropriate power, as 1385.62 written as 1.386 × 10 3.

5  A rational number that is equal to the square of another rational number.

6  A number that cannot be exactly expressed as a ratio of two integers.

7  A rational number or the limit of a sequence of rational numbers, as opposed to a complex number.

8  The property that states that there always exists another rational number between any two given rational numbers. This means that the set of rational numbers is dense.

9  Two angles that have the same vertex and a side in common.

10  a number or quantity placed (generally) before and multiplying another quantity, as 3 in the expression 3x.

11  The distance between two points (x 1, y 1 ) and (x 2, y 2 ) in the Cartesian coordinate system can be given by: [(x 1 - x 2 ) 2 + (y 1 - y 2 ) 2 ] 1/2.

12  The set of all possible input values for a function or relation.

13  The side opposite the right angle in a right triangle.

14  Either of the two sides that form the right angle in a right triangle or one of the two congruent sides in an isosceles triangle.

15  A number that can be written as a fraction, or as finite or repeating decimals.

16  The difference between the maximum and minimum values in a set of data.

17  Another name for gradient.

18  A method for expressing a given quantity as a number having significant digits necessary for a specified degree of accuracy, multiplied by 10 to the appropriate power, as 1385.62 written as 1.386 × 10 3.

19  A space figure with two parallel polygonal bases that are the same shape and the same size.

20  Data that is plotted as points on a graph to show a possible relationship between two sets of data.

21  the equation of a straight line in the form y = mx + b where m is the slope of the line and b is its y-intercept.

22  The magnitude of a number regardless of its sign. Hence, the absolute value of a number "n" is always positive or zero, written as |n|. When the number "n" is represented on a number line, its absolute value is the distance from the origin to that number.

23  A number used to indicate the number of times a term is used as a factor to multiply itself. The exponent is normally placed as a superscript after the term.

24  The result obtained when multiplying numbers, vectors, matrices, etc.

25  A theorem stating that in a right triangle the area of the square on the hypotenuse is equal to the sum of the areas of the squares drawn on the other two legs.

26  A triangle in which all three interior angles are acute (less than 90°).

27 The likelihood or chance of a given event happening. It is often expressed as a fraction or decimal. The probability that m particular events will occur out of a total of n possible events is m/n. A certainty means that, out of n possible events, all the events (n events) will happen. Therefore, a certainty has a probability of 1 (n/n = 1). Similarly, an impossibility has a probability of 0 because none will happen out of the total n possible events (0/n = 0).

28  A number that can divide into another number with no remainder.

29  A symbol that stands for an unknown quantity. When we make a mathematics equation out of an ordinary statement by using a variable(s), it makes the thinking process mechanized and automatic, thus making the solution process much easier.

30  Find the value of an algebraic expression by replacing the variable(s) with the correct numerical value(s) to perform the operation.

31  The number resulting from division.

32  An angle with a measure between 0° and 90°.

33  Planar figures or solid shapes that have the same shape and size.

34  A number related to another in such a way that when these two numbers are multiplied together their product is 1.

35  A point at which the two rays of an angle meet or the intersection point of two sides of a plane figure.

36  A closed plane figure bounded by at least three line segments.

37  A triangle having no two sides equal.

38  The surface included within a closed figure, measured by the number of square units needed to cover the surface.

39  The length of the boundary around a shape or a figure.

40  The boundary line of a circle or the length of such a boundary line.

41  An angle that is between 90° and 180°.

42  A pair of angles that add up to 90°.

43  A eight-sided polygon. A regular octagon is a polygon that has eight equal sides and eight equal angles.

44  A polygon with five sides.

45  A triangle one of whose interior angles is 90°.

46  A four-sided plane figure whose four sides are equal.

47  The numerator and denominator of a fraction that have had all common factors but 1 factored out and canceled.

48  A line about which a curve or an object may rotate or revolve.


Download ppt "By: De’Aja Koontz 6 Th Period.  A member of the set of positive whole numbers {1, 2, 3,... }, negative whole numbers {-1, -2, -3,... }, and zero {0}."

Similar presentations


Ads by Google