example of exponential growth
compound interest
can be modeled by the function y=a*bx where a>0 & 0<b<1 (the base is b)
decay factor
which equals 1 minus the percent rate of change expressed as decimal
exponential decay
is a function of the form y=0*bx where a does not equal 0 b>0 and b does not equal 1 and x is a real number
exponential function
canbe modeled by the function y=a*nx where a>0 & b>1 (the base is b)
exponential growth
the ratio of any to its proceeding term is constant value
geometric sequence
=which equals 1 plus the person rate of change expressed as a decimal
growth factor
one variable is the same as the degree of the monomial with the greatest exponents
degree if a monomial
is a real number
manomial
a monomial or a sum if monomials
polynomial
the degree of its monomial terms decrease from left to right
standard form of a polynomial
the fold or line that divides the parabola into two matching halves
axis of symmetry
point thats the highest point of the parabola
maximum
the graph of a quadtratic function us a u shaped curve
parabola
an equation that can be written in the form ax2+bx+c=0
completing the square
change expression x2+bx adding (b/2)2 to x2+bx
completing the square
you could find the solutions of any quadratic equations
quadratic formula
f(x)=x2 or v=x2
quadratic function
the solution of a quadratic equation and the x-intercept of the graph of the related function
roots of equation
the axis of symmetry, the highest or lowest point of a parabola
vertex

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