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This module is included inLens:Community College Open Textbook Collaborative By: CC Open Textbook CollaborativeAs a part of collection: "Elementary Algebra"
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"Reviewer's Comments: 'I recommend this book for courses in elementary algebra. The chapters are fairly clear and comprehensible, making them quite readable. The authors do a particularly nice job […]"
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This module is included inLens:Connexions Featured Content By: ConnexionsAs a part of collection: "Elementary Algebra"
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"Elementary Algebra covers traditional topics studied in a modern elementary algebra course. Written by Denny Burzynski and Wade Ellis, it is intended for both first-time students and those […]"
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A lens is a custom
view of the content in the repository. You can think of it as a
fancy kind of list that will let you see content
through the eyes of organizations and people you
trust.
What is in a lens?
Lens makers
point to materials (modules and
collections), creating a guide that includes their own
comments and descriptive tags about the content.
Who can create a lens?
Any individual
member, a community, or a respected
organization.
What are tags?
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vocabulary that is meaningful in the context of the lens.
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Summary: This module contains a chart of important and useful rules/formulas from Elementary Algebra by Denny Burzynski and Wade Ellis, Jr.
Exponents (Assume each expression is defined.)
anam=an+manam=an+m
anam=an-manam=an-m
(an)m=anm(an)m=anm
(ab)n=anbn(ab)n=anbn
a-1=1aa-1=1a
a-n=1ana-n=1an
a0=1a0=1
(ab)n=anbn(ab)n=anbn
Factorization and special product formulas
ab+ac=a(b+c)ab+ac=a(b+c)
a2+2ab+b2=(a+b)2a2+2ab+b2=(a+b)2
a2-b2=(a+b)(a-b)a2-b2=(a+b)(a-b)
a2-2ab+b2=(a-b)2a2-2ab+b2=(a-b)2
Formulas
x=-b±b2-4ac2aQuadratic formulay=mx+bSlope-intercept form of a straight liney-y1=m(x-x1)Point-slope form of a straight linem=y2-y1x2-x1Slope of a straight line passing through the points (x1, x2) and (y1,y2)x=-b±b2-4ac2aQuadratic formulay=mx+bSlope-intercept form of a straight liney-y1=m(x-x1)Point-slope form of a straight linem=y2-y1x2-x1Slope of a straight line passing through the points (x1, x2) and (y1,y2)
'My Favorites' is a special kind of lens which you can use to bookmark modules and
collections. 'My Favorites' can only be seen by you, and collections
saved in 'My Favorites' can remember the last module you were on. You need an account
to use 'My Favorites'.
A lens is a custom
view of the content in the repository. You can think of it as a
fancy kind of list that will let you see content
through the eyes of organizations and people you
trust.
What is in a lens?
Lens makers
point to materials (modules and
collections), creating a guide that includes their own
comments and descriptive tags about the content.
Who can create a lens?
Any individual
member, a community, or a respected
organization.
What are tags?
Tags are descriptors
added by lens makers to help label content, attaching a
vocabulary that is meaningful in the context of the lens.
'My Favorites' is a special kind of lens which you can use to bookmark modules and
collections. 'My Favorites' can only be seen by you, and collections
saved in 'My Favorites' can remember the last module you were on. You need an account
to use 'My Favorites'.
A lens is a custom
view of the content in the repository. You can think of it as a
fancy kind of list that will let you see content
through the eyes of organizations and people you
trust.
What is in a lens?
Lens makers
point to materials (modules and
collections), creating a guide that includes their own
comments and descriptive tags about the content.
Who can create a lens?
Any individual
member, a community, or a respected
organization.
What are tags?
Tags are descriptors
added by lens makers to help label content, attaching a
vocabulary that is meaningful in the context of the lens.
If you have permission to edit this content, using the "Reuse / Edit" action will allow you to check the content out into your Personal Workspace or
a shared Workgroup and then make your edits.
Derive a copy
If you don't have permission to edit the content, you can still use "Reuse / Edit" to adapt the content
by creating a derived copy of it and then editing and publishing the copy.
If you have permission to edit this content, using the "Reuse / Edit" action will allow you to check the content out into your Personal Workspace or
a shared Workgroup and then make your edits.
Derive a copy
If you don't have permission to edit the content, you can still use "Reuse / Edit" to adapt the content
by creating a derived copy of it and then editing and publishing the copy.
"Reviewer's Comments: 'I recommend this book for courses in elementary algebra. The chapters are fairly clear and comprehensible, making them quite readable. The authors do a particularly nice job […]"