Math glossary: Difference between revisions

From A+ Club Lesson Planner & Study Guide
mNo edit summary
 
(One intermediate revision by the same user not shown)
Line 4: Line 4:


=== distributive property ===
=== distributive property ===
* in multiplication:


* ''a''(''b''+''c'')=''ab''+''ac''
* ''a''(''b''+''c'')=''ab''+''ac''


associative property


* in multiplication
* (a x b) x c = a x (c x b)<br />
===rational number ===  
===rational number ===  
*  
*  
Line 15: Line 21:


==Shapes==
==Shapes==
=== types of shapes


=== types of shapes ===
circle
circle
square
square
rectangle
 
ectangle
 
triangle
triangle
rhombus
rhombus
trapezoid
trapezoid
paralleligram
 
parallelogram


===angles and sides ===
===angles and sides ===
Line 29: Line 41:


parallel
parallel
symmetry
* line of symmetry divides a shape into equal parts
* ex.
** Square: A square has four lines of symmetry – one horizontal, one vertical, and two diagonal lines.
** Circle: A circle has an infinite number of lines of symmetry, as any diameter passing through the center divides the circle into two equal halves.
** Rectangle: A rectangle has two lines of symmetry – one horizontal and one vertical.
** Equilateral Triangle: An equilateral triangle has three lines of symmetry – one for each median.


== Triangles ==
== Triangles ==





Latest revision as of 20:34, 10 March 2024

integer[edit | edit source]

  • a whole number, either positive, negative or zero

distributive property[edit | edit source]

  • in multiplication:
  • a(b+c)=ab+ac

associative property

  • in multiplication
  • (a x b) x c = a x (c x b)

rational number[edit | edit source]

  • can be solved

Geometry[edit | edit source]

Shapes[edit | edit source]

types of shapes[edit | edit source]

circle

square

ectangle

triangle

rhombus

trapezoid

parallelogram

angles and sides[edit | edit source]

quadrilateral

parallel

symmetry

  • line of symmetry divides a shape into equal parts
  • ex.
    • Square: A square has four lines of symmetry – one horizontal, one vertical, and two diagonal lines.
    • Circle: A circle has an infinite number of lines of symmetry, as any diameter passing through the center divides the circle into two equal halves.
    • Rectangle: A rectangle has two lines of symmetry – one horizontal and one vertical.
    • Equilateral Triangle: An equilateral triangle has three lines of symmetry – one for each median.

Triangles[edit | edit source]

equiangular

equilateral

right triangle

scalene

acute

Isosceles

remote angle

interior angle

supplementary angle

angle

perpendicular

endpoints of a segment

equidistant

bisector

altitude

median

vertex

midpoint

Exterior Angle Theorem