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Cards (37)
give me the 4 rules of intergers
addition
subtraction
multiplication
division
addition
the sum of positive integers or negative integers
subtraction
to subtract integers
multiplication
the product of integers
division
the quotient of integers
sequence
set of things or numbers that follows a specific pattern
arithmetic seuqence
a
sequence in which each term can be formed by adding a common difference
arithmetic means
the sum of all the terms divided by the number of terms in an arithmetic sequence
arithmetic series
the sum of all the terms in an arithmetic sequence
geometric sequence
in which each term can be obtained by multiplying a specific or fix number
common ratio
the pattern used to continue the sequence
geometric mean
it
is the average of a geometric sequence
geometric series
the sum of all the terms of a geometric sequence
infinite
geometric series
sum of an infinite geometric sequence
fibonacci sequence
sequence wherein terms can be obtained by adding the two previous terms
Leonardo
Pisano
the proponent of the fibonacci sequence
harmonic sequence
the reciprocal of the arithmetic sequence
long
division
can be used regardless of the degree of the divisor
synthetic division
only used if the divisor is a binomial in the first degree
factoring
the
process by which a number or variable is written as a product of two or more terms
the fundemental theorem of algebra
that if f(x) is a
polynomial function
with degree n, where n>0, the f(x) has atleast one
real zero
real zeros
will depend on the degree of a polynomial function
perfect square trinomial
first and last term should be positive
1st degree
linear function
2nd degree
quadratic function
3rd degree
cubic function
4th degree
quartic function
5th degree
quintic function
descarte’s rule of signs
determines how many real zeros are there in a polynomial function
rational root theorem
used to find out all the possible rational roots or real zeros in a function
P
constant
Q
numerical coefficient
the leading coefficient
the highest power of the variables
degree
is odd and peading coefficient is
positive
falls to the
left
and rises to the
right
degree
if odd and leading coefficient is negative
rises
to the
left
and falls to the right
degree
is even and leading coefficient is
positive
rises
to the
left
and to the right
degree
is even and leading coefficient is
negative
falls to the
left
and to the
right