Call Now: (800) 537-1660  
The Algebra Buster
The Algebra Buster


May 25th









May 25th

Math Graphic Organizer Guide

Long Division Algorithm

Procedure

1st
Divide first
 terms.

2nd
Multiply times
 the divisor.

3rd
Subtract by
changing the signs
and adding.

4th
Bring down the next
term and begin the
process again.


Graphic Organizer by Dale Graham and Linda Meyer
Thomas County Central High School; Thomasville GA

Inverses

How do I find
the inverse of
a function?
EXAMPLE
f(x) = 3x2 - 8
Switch to the y = notation
from the f(x) =.
 
Exchange x and y in the
problem and solve for y.
 
Rewrite as f-1(x) = .  


 

c2 = a2 + b2

When c is unknown : When a or b is unknown:

How Do You Solve a System of Equations by Linear Combination ?

Make sure equations
are in standard form
and then look at the
coefficients and decide
whether x or y would
be easiest to eliminate
by adding the two
equations
together.
Decide what to multiply
each equation by so
that when you add the
two, the variable will be
eliminated. Look for
the least common
multiple of the
coefficients.
Add the two
equations
together.
Solve for
the
remaining
variable.
Substitute the
value
back into
one of the
original

equations and
solve for the
other variable
       

Choose
x









 


 





 

Possible Answers

f'(x) > 0
f(x) is increasing.
What does the
first derivative tell
you about the
function?
f ‘(x) is increasing.
f(x) is concave up.
f ’(x) < 0
f(x) is decreasing.
f ‘(x) is decreasing.
f(x) is concave down.
f ’(x) = 0
f(x) is
horizontal at
this x-value:
relative max,
relative min,
or a step .
f ‘ (x) has a
relative max
or min.
f(x) has a
point of
inflection at
this x-value.

Graphic Organizer by Karen Capuano

How do you find the slope of a line given two points on the line?


What Are the Properties of Proportions ?

How do you solve absolute value inequalities ?

Prev Next
 
Home    Why Algebra Buster?    Guarantee    Testimonials    Ordering    FAQ    About Us
What's new?    Resources    Animated demo    Algebra lessons    Bibliography of     textbooks
 

Copyright © 2009, algebra-online.com. All rights reserved.