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Word |
Definition |
Examples |
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| Natural
logarithm |
y = ln x is the
natural log or logarithm to the base e or y = loge x |
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| Natural logarithmic function |
A function with a natural logarithm expression. |
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| Natural number |
1, 2, 3, 4, 5,
... |
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| Negation |
The opposite of a statement. If p then ~p means if p
then not p. |
 |
| Negative square
root |
The opposite root to the
principal root of the square root. |
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| Net |
Any two dimensional pattern that when folded generates a 3-D
figure. |
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| Normal distribution |
A shape bell symmetric figure that has around 68% of the data
within one standard deviation from the mean; 95% within two standard
deviations from the mean, and 99% within three standard deviations
from the mean. |
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| Nth root |
For any x and y being real numbers and n a positive integer;
then having xn=y has x as the nth root of y. |
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| Objective function |
It is the optimization function in linear
programming (the one to maximize or to minimize) |
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| Oblique triangle |
Any triangle
that is not a
right triangle |
|
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Observational
data |
Data gathered from
something that we see is taking place. |
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| Obtuse angle |
An angle whose
measure is between 90 and 180 degrees |
 |
| Obtuse triangle |
A triangle with
one obtuse angle |
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| Odd Function |
A function graph
passing through the origin and for which the axis of symmetry is both
the x-axis and the y-axis. |
y = 5x3 |
| Odd number |
Any number with
a remainder after being divided by 2. Algebraically may be represented
by 2n + 1. |
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| One-to-one
function |
A relation for
which one element of the domain is paired with exactly one element in the
range and vice versa. |
y = 4x – 7 is
one-to-one function. |
| Operation |
Any action we
perform on one or two numbers to produce a new number. Most common ones
are addition, subtraction, multiplication, division, square roots,
powers, and so on.
|
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| Opposites |
Numbers that
when added yield 0. They are the same distance from 0 in the number
line. |
+ 6 and - 6 are
opposites:
6 + -6 = 0 |
| Opposite rays |
Two collinear
rays with the same endpoint and forming a straight line. |
|
| Order of
operations |
1.
Perform first all operations within grouping symbols such as
parentheses, absolute values, radicals, numerator or denominator of
complex fractions.
2.
Do the exponents
3.
Multiply and divide going from left to right
4.
Add and subtract going from left to right |
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| Ordered numbers |
Arrangement of
numbers from smallest to largest or from largest to smallest. |
8 < 9 < 10
10 > 9 > 8 |
| Ordered pair |
In a coordinate
plane is the location of a point. |
|
| Ordered triples |
Any of the points determined by the coordinates (x,y,z) in the
coordinate space. |
(3,2,7) |
| Ordering angles by sides in a triangle |
The longest side of a triangle is opposite to the
greatest angle, and the shortest side is opposite to the least
angle; then is possible to order the angles, if we know the sides. |
|
| Ordering sides by angles in a triangle. |
The longest side of a triangle is opposite to the
greatest angle, and the shortest side is opposite to the least
angle; then is possible to order the sides, if we know the angles. |
|
| Origin |
The location
where the two perpendicular number lines that form the coordinate plane
intersect. |
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| Orthocenter of a triangle |
The point of intersection of the lines containing the altitudes
of a triangle. |
|
| Orthographic
drawing |
In a 3-D (three
dimensional) representation of an object is when we show a separate
drawing for the front, top and right side views. |
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| Outcomes |
The possible
results of a probability experiment |
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| Outlier |
Any value located at or more than 1.5 interquartile ranges
beyond the upper and lower quartiles. |
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| Parabola |
The u curved
shape you get when graphing a quadratic equation. |
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| Parallel lines |
Lines with the
same slope |
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| Parallel lines |
Lines on the
same plane that never cross. |
|
| Parallel lines cutting
transversals. |
Parallel lines that cut
transversals produce proportional segments. |
|
| Parallel planes |
Two planes that don't intersect. |
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| Parallelogram |
Any
quadrilateral with two pairs of opposite sides parallel. |
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| Pascal's
Triangle |
A pattern made
in the shape of a pyramid finding the coefficients of the terms
generated by a binomial expansion. It is used in probability as well. |
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| Percent % |
A part or
portion of 100 |
.56 = 56/100 =
56% |
| Percentile |
A percentile is the value that divides the
range of data in two parts, in a way that the part below the
percentile contains a given percent of data. |
|
| Perfect square trinomial |
A trinomial generated by the product of two equal binomials.
|
(a+b)(a+b) = a2 + 2ab + b2 |
| Perfect squares |
Numbers which
have square roots that are rational numbers. |
1/25, 1/36, 1,
4, 9, 16, 25, 36, 49, 64, 81 |
| Perimeter (polygons) |
The perimeter of a polygon is
the sum of the lengths of all its sides. |
|
| Perpendicular
bisector |
Any line, ray or
segment perpendicular to another line segment at the midpoint. |
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| Perpendicular
lines (coordinate plane) |
Lines that
intersect or cross at right angles. Multiplying the slopes of
perpendicular lines always yield -1. |
|
| Perpendicular lines. |
Lines that intersect or cross
at right angles. |
|
| Perpendicular planes |
Two planes that intersect in a
right angle. |
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| Pie Graph |
A graph that represents data
proportionally to the area of central angles in a circle. |
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| Pi Π π |
Greek letter
used in geometry to represent the ratio of the circumference to the
diameter and whose value is approx. 3.1416 (irrational number) |
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| Plane |
A flat surface
(with no thickness at all) that cuts the whole space in two congruent
parts, extending in all directions. |
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| Point |
Indicates a
location in space and has no size. It is represented by a dot and
usually labeled with uppercase letters. It is uniquely identified by a
set of coordinates (x,y) in the plane, and (x,y,z) in the space. |
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| Point of concurrency |
The point where lines or line segments intersect. |
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| Point of discontinuity |
In a rational function are those values in the domain where a
rational equation gets a denominator zero (not defined), and they
appear in the graph of the function as a gap. |
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| Point of tangency |
The point where a tangent line intersects the circumference of a
circle. |
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| Point symmetry |
It is the type of symmetry in which a rotation of 180°
of a figure; maps it onto itself. |
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| Polygon |
It is a closed
plane figure with a least three straight segments as sides. |
|
| Polygon classification |
Polygons are classify by the
number of sides. |
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| Polynomial |
A algebraic
statement with one or more terms. Word comes from “poly” which means
many. |
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| Polynomial (third degree):
Geometric representation. |
A third degree polynomial may
be represented as the volume of a rectangular prism for which
length, width and depth are the linear factors of the polynomial. |
|
| Polynomial function |
A function containing a polynomial expression in its equation.
P(x) = anxn + an-1xn-1
+...+ a1x + a0 when n is nonnegative and
coefficients an ...a0 are real numbers. |
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| Postulate |
An accepted
statement that doesn’t need to be proven to be used in a proof. |
|
| Power |
Exponent of a
number or variable. |
x6 is
x to the sixth power, 57 is 5 to the seventh power |
| Preimage |
The original figure in a transformation. |
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| Principal root |
Given a number with two roots, the positive
root is the principal and its given by the radical sign. |
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| Prism |
It is a polyhedron that has two congruent and
parallel faces, called bases. The remaining faces, which are
parallelograms are called lateral faces. The altitude is the
perpendicular segment whose endpoints are at the bases. The length
of the altitude is the height of the prism. A right prism is one
with all lateral faces rectangles. An oblique rectangle has some
lateral faces to
be nonrectangular. |
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| Prism classification |
Prism are classify by the
polygon at their bases. |
|
| Prism: Surface area and volume |
Surface area in a prism is the
sum of all the areas for the bases and the faces. The volume is the
amount of cubic units it may hold inside. |
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| Probability |
The possibility
of an event to happen. The probability of getting an even number when
rolling a 6 sided dice is 50%. |
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| Probability distribution |
A probability distribution is a function that
indicates the probability we have for each outcome in a sample
space. |
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| Properties |
Statements that
have been proven to be true and may be used in deductive reasoning to
prove a given statement. |
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| Proportion |
Statement that
equals two ratios or factions. |
|
| Proportionality (angle
bisector) |
In similar triangles angle
bisectors are proportional to the sides. |
|
| Proportionality (altitudes) |
In similar triangles the
altitudes are proportional to the sides. |
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| Proportionality (medians) |
In similar triangles the
medians are proportional to the sides. |
|
| Proportionality (perimeters) |
In similar triangles the
perimeters are proportional to the sides. |
|
| Protractor |
A tool used to
measure the size of a given angle in degrees. |
|
| Pure imaginary
number |
Any complex
number of the form a + bi for which a = 0 and b is different from zero. |
|
| Pyramid |
It is a polyhedron whose base is a polygon and
whose lateral faces are triangles with a common vertex called the
vertex of the pyramid. The perpendicular segment whose endpoints are
at the base and at the vertex of the pyramid is the altitude, which
is the height of the pyramid. A regular pyramid has congruent
isosceles triangles in the lateral faces and a regular polygon in
the base. The length of the height for the lateral triangles is the
slant height for the pyramid. |
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| Pyramid classification |
Pyramids are classify by the
polygon at their bases. |
|
|
Pythagorean
theorem |
Applies only to
right triangles. The square of the hypotenuse is equal to the sum of the
square of the two legs. |
|
| Pythagorean triple |
Any set of three whole numbers that satisfy
the Pythagorean Theorem equation:
x2
+ y2 = z2 |
13, 12, 5 |
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| Quadrants |
The four
congruent areas in which a coordinate plane is divided by the
perpendicular number lines that are the x-axis and y-axis. Quadrants are
labeled I, II, III and IV. |
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| Quadratic
equation |
An equation of
the form
ax2 +
bx + c = 0 where a, b, and c are real numbers and a is
different from zero. |
6x2 – 7x – 9 = 0 |
|
Quadratic formula |
If ax2
+ bx + c = and a is different from zero then the
quadratic formula is given in terms of a, b, and c. |
|
| Quadratic
function |
Any function in
the form of
f(x) = ax2
+ bx + c where a is different from zero.
The graph is a
parabola and the largest exponent is 2. |
f(x) = 5x2
+ 4x – 3 |
| Quadrilateral |
A polygon with
four sides and four angles. |
|
| Quartiles |
The quartiles separate a given set of finite
data into four equal parts, called Q1, Q2, Q3, Q4, where Q2 second
quartile is the median of the data. Q1 and Q3 are the medians of the
lower and upper haves of the data. |
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