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components that cannot be broken down any less 


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rectangular arrangment of rows and columns used to organize info 


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simple components put together 


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a tree diagram that shows each products components at each level as its assembly 


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measured by rows and columns 


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a matrix where each item sold is represented in a clumn heading while each simple component or composite product is represented in a row heading 


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2 matrices with same dimensions and corresponding elements are equal 


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adding together elements in the same spot when the matrices have the same dimensions 


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subtracting elements in the same spot when the matrices have the same dimensions 


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multiply in each numner in a matrix by the same number 


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a matrix formed by turning all the rows of a given matrix into columns and vice versa 


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a matrix withh dimensions k*m in multiplied by a matrix with dimensions m*n the product of dimensions are k, n 


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the process by which characteristics are passed from one generation to the next 


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the biological structures that define heredity 


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the middle section of each finger has hair on it 


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when the hair on the head is pulled back a sdistinct point in the hairline cane be seen in the middle of the forhead 


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the bottom part of the earlobes are not attahed to the side of the head 


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the tongue can be rolled to form a u shape 


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when the hands are folded the fingurs intlock the left thun naturally falls on top 


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set of all possible outcomes 


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subset of all possible outcomes 


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given that event e occurs the event of e does not occur is its complement 


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a methematical model that shows relationshops among different sets of data 


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member of a pair of traits 


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the genes you inherit from your parents 


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pair of alleles that detemine the presence or absence of a trait 


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if allel are different its the trait taht appears 


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graph that helps identify the possible combos from a trait 


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a mathematical model that shows all the possible outcomes for a series of events or decisions 


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2 events that have no effect on each other 


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2 events that effect each other 


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2 events that cannon happen at the same time 


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number that has only 2 factors, 1 and itself 


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number that has more than 2 factors 


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a polygon where each vertex is on the same circle 


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the radius of a circle in whic a polygon can be inscribed 


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angle formed by rays drawn from the central point of a circumscribed bircle to its 2 consecutive vertives of a polygon dividing a polygon into congruent isoceles triangles 


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line segment or ray in the plane of the circle that intersects the circle in exactly 1 point and is perpendicular to a radius at that point 


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circle inside the polygon 


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a segment whos measure is the perpendicular distance from the center of a regular polygon to 1 of its sides 


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mass of a 3d figure (b*h*w) 


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the distance from the vertex to the base 


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the height of its lateral face 


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apart of the circle whos endpoints are the intersections w/ the circle of the side on a central angle 


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measure of its c entral angle 


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has a measure less than 180 


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arc measure is exactly 180 


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the distance on the circle between the area o...idk what it says :P 


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surface area with out the base 


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a region bound by the sides of a central angle and arc of the circle 


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set of all real numbers between 2 fixed endpoints; each endpoint may or may not be invluded in the interval 


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a math sentence using 1 or moreof the symbols; 1 way to describe a real number interval 


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in interval notaion a square bracket [ or ] indicates that the endpoin is included in an interval while ( or) means the number is not 


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a realation in which each elemnt of the domain is pared with an element of the range and each elemnt of the domain occurs in only 1 ordered pair 


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given a graph on a coordinate plane with the doain represented on the horizontal axis. if a vertical line can be drawn that intersects the graph in more than 1 point the graph does not represent a function 


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a function that has different constant values of the range over adjacent intervals of the domain 


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greatest integer function 

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assign every real number x in the domain to the greatest integer less thank or equal to x 


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study if something is possible 


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all the points that satisfy the limitations of constraints of a linear programming problem 


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conditions that limit the number of possible solutions to a problem 


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an intersection of 2 or more boundry lines of a feasible region, vertex 


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a method used to maximize or minimizw an objective subject to linear contraints 


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the fuction between 2 sets that pair each elemnt in the doain with exactly 1 element of the range 


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used to solve a system of linear equations a+b=c 


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the max and min values of an objective function occurs at the conver poin of a feasible region 


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the matrix that represents the coefficient of the variable when a system of linear equations is written as a matrix equations 


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matric that represents the variable when a system of linear equations is written as a matrix equation m*x=c 


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the matrix that represents the constant when a system of linear equations is written as a matrix equation m*x=c 


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difference of 2 determinants of the matrixm=adbc 


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determinat of smaller matrices 


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profuct of the correspinding element and 1 raised to the power 


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object is its own image in the reflction in a line 


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distance from a point to a linear plan 


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there is a one to one correstpondence between their vertecis so that corresponding sides are proportional and corresponding angles are congruent 


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one that is written in if then form 


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2 nonstraight none ajacent angles formed by 2 intersecting lines, verticle angles are congruent 


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shap that can be partitioned into congruent shapes, each one similar to the original 


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congruent angles formed when paralled lines are cut by a ttransversal 


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Alternating interior angles 

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congruent angles formed when 2 paralled lines are cut by the transversal 


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Alternating exterior angles 

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congruent angles formed when 2 paralled lines are cut by the transversal on the exterior 


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circles with the same centrer 


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transformeation that pairs one point c , the centr, with itself and every other point that lies on the circle with center c 


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when rotated each point coincides with points in pre image 


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line segment joining any 2 points on a circle 


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line that interseects o in 2 points 


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line, segment or ray in the plane of the circle that intersects the o in exactly 1 point and is perpendicular to the radius 


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transforation fro which the preimage is congruent to its image 


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composite of transformation 

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result of 2 or more trans preformed on figure 


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transformation that makes a figure smaller or bigger by x amount 


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one written in if then form 


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"then" part of conditional statement 


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"if" part of conditional statement 


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2 sides and 1 angle are the same on 2 tringles therfore the triangles are congruent 


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3 sides known to be the same on 2 triangles proves the triangles congruent 


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walls perpendicular to the ground 


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angles formed are right angles 


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congruent angles fromed when 2 parallel lines are cut by a transversal 


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creating a convincing argument based on logical reasoning 


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consists of a series of connected factual statements that are supported def. axioms to proven theorems 


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states that in a right triangle the swuare of the lenght of the longest side equals the sums of the square of the other sides a (squared) +b (squared)= c (squared) 


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math expression (a+b) (c+d) 


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of 2 similiar figures is the ratio of their corresponding sides 


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angle included between the 2 congruent sides 

