#### Study sets matching "algebra ii honors chapter 7"

#### Study sets matching "algebra ii honors chapter 7"

Chapter 7 (p. 490, 7-1)... ASYMPTOTE

Chapter 7 (p. 490, 7-1)... BASE OF AN EX…

Chapter 7 (p. 506, 7-3)... COMMON LOGARI…

Chapter 7 (p. 522, 7-5)... EXPONENTIAL E…

Chapter 7 (p. 490, 7-1)... ASYMPTOTE

Chapter 7 (p. 490, 7-1)... BASE OF AN EX…

Exponential function

Exponential growth function

Growth factor

Asymptote

Has the form y=ab^x where a =/ 0 and the base b is a positive…

If a>0 and b>1, then the function y=ab^x is a

B

X axis - is a line that a graph approaches more and more close…

Exponential function

Has the form y=ab^x where a =/ 0 and the base b is a positive…

Exponential growth function

If a>0 and b>1, then the function y=ab^x is a

polynomial in one variable

degree of a polynomial

leading coefficient

polynomial function

a polynomial that contains only one variable

greatest exponent of its variable

the term with the highest degree

a polynomial equation used to represent a function

polynomial in one variable

a polynomial that contains only one variable

degree of a polynomial

greatest exponent of its variable

asymptote

Change Base Formula

common logarithm

exponential decay

a line that a graph approaches, but never crosses.

a formula designed to change the base of a logarithm to make a…

a logarithm with a base of 10.

the decrease of positive y-values in an exponential function.

asymptote

a line that a graph approaches, but never crosses.

Change Base Formula

a formula designed to change the base of a logarithm to make a…

Chapter 7 (p. 490, 7-1)... ASYMPTOTE

Chapter 7 (p. 490, 7-1)... BASE OF AN EX…

Chapter 7 (p. 506, 7-3)... COMMON LOGARI…

Chapter 7 (p. 522, 7-5)... EXPONENTIAL E…

Chapter 7 (p. 490, 7-1)... ASYMPTOTE

Chapter 7 (p. 490, 7-1)... BASE OF AN EX…

As the coefficient goes up, the narrowe…

When p=1

When p=0

When p= even integer

As the coefficient goes up, the narrower it is

D: All Reals... R: All Reals... Directly Proportional... "Straight Line"

D: All Reals... R: y=K... Linear... "Horizontal Line"

D: All Reals... R: y>_0... Parabolic, bigger the power, the more nar…

As the coefficient goes up, the narrowe…

As the coefficient goes up, the narrower it is

When p=1

D: All Reals... R: All Reals... Directly Proportional... "Straight Line"

Fundamental Counting Principle

Permutation

Combination

Theoretical Probability

A way to figure out the total number of ways different events…

A way, in which a set or number of things can be ordered or ar…

A grouping of items, in which order does not matter

the ratio of the number of favorable outcomes to the number of…

Fundamental Counting Principle

A way to figure out the total number of ways different events…

Permutation

A way, in which a set or number of things can be ordered or ar…

scientific notation

index

monomial

degree of a monomial

a method of writing very large numbers or very small numbers b…

in the radical the number not inside the house

a number or a product of number and variable w whole number ex…

the sum of the exponents of the variable in the monomial

scientific notation

a method of writing very large numbers or very small numbers b…

index

in the radical the number not inside the house

Conjugates

Radical equation

nth root

Square root function

Binomials of the form a√b + c√d, where a,b,c, and d are ration…

An equation with radicals that have variables in the radicands

For any real numbers a and b, and any positive integer n, if a…

A function that contains a square root of a variable

Conjugates

Binomials of the form a√b + c√d, where a,b,c, and d are ration…

Radical equation

An equation with radicals that have variables in the radicands

rule for arithmetic sequence

rule for sum of arithmetic sequence

rule for geometric sequence

rule for sum of geometric sequence

an = a₁ + (n-1)d

Sn = n((a₁ + an)/2)

an = a₁(r)ⁿ⁻¹

Sn = a₁((1-rⁿ)/(1-r))

rule for arithmetic sequence

an = a₁ + (n-1)d

rule for sum of arithmetic sequence

Sn = n((a₁ + an)/2)

Order of Magnitude

Product of Powers Property

a^n x a^m ---> a^(n + m)

Power of a Power Property

The power of 10 nearest the quantity.

a^n x a^m ---> a^(n + m)

Product of Powers Property

(a^n)^m ---> a^(n x m)

Order of Magnitude

The power of 10 nearest the quantity.

Product of Powers Property

a^n x a^m ---> a^(n + m)

constant of variation

inverse variation

rational function

rational expression

The constant a in the inverse variation equation y=a/x, where…

Two variables x and y show inverse variation when y=a/x, where…

A function that has the form f(x)=p(x)/q(x), where p(x) and q(…

A fraction whose numerator and denominator are nonzero polynom…

constant of variation

The constant a in the inverse variation equation y=a/x, where…

inverse variation

Two variables x and y show inverse variation when y=a/x, where…

polynomials

square a number

first difference

second difference

an expression of more than 2 algebraic terms.

...to multiply a number by itself or to raise it to the power…

Values obtained by subtracting each term in a sequence from it…

Differences that are found by subtracting consecutive first di…

polynomials

an expression of more than 2 algebraic terms.

square a number

...to multiply a number by itself or to raise it to the power…

logarithmic function

Exponential Growth and Decay Model

Continuously Compounded Interest

common logarithm

the inverse of an exponential function

A(t) = a(1+r)^t

A(t) = Pe^rt

a logarithm with base 10

logarithmic function

the inverse of an exponential function

Exponential Growth and Decay Model

A(t) = a(1+r)^t

exponential function

exponential growth

exponential decay

asymptote

y=ab^x, where "x" is a real number, when "a" can't be 0.

y=ab^x when b>1

y=ab^x when 0<b<1

a line that a graph approaches as x or y increases in absolute…

exponential function

y=ab^x, where "x" is a real number, when "a" can't be 0.

exponential growth

y=ab^x when b>1

Property Of Zero Exponents

Property Of Negative Exponents

Product Of Powers

Power Of A Power

Zero as an Exponent: For every nonzero number a a^0= 1.... Exampl…

Negative Exponent: For every nonzero number a and integer n, a…

Words: To multiply powers with the same base add the exponents…

Words: To raise a power to a power, multiply the exponents.... Al…

Property Of Zero Exponents

Zero as an Exponent: For every nonzero number a a^0= 1.... Exampl…

Property Of Negative Exponents

Negative Exponent: For every nonzero number a and integer n, a…

Monomial

Constant

Zero Exponent

Negative exponent

A number, a variable, or a product of a number and one or more…

A monomial that is a real number.

For any nonzero number a, a0 = 1. Any nonzero number raised to…

For any real number A is not equal to 0 and any integer n, a-^…

Monomial

A number, a variable, or a product of a number and one or more…

Constant

A monomial that is a real number.

Domain

Range

Asymptote

Long Division

The domain is the set of all possible x-values

The range is the resulting y-values we get after substituting…

The value you will get closer and closer to, but never reach

The process of writing out the division equation

Domain

The domain is the set of all possible x-values

Range

The range is the resulting y-values we get after substituting…

Domain

Range

Asymptote

Long Division

Possible X values of a function

Output values of a function

A line that a curve approaches as it heads towards infinity

A method that allows individuals to divide complex equations w…

Domain

Possible X values of a function

Range

Output values of a function