For those who struggle with Radicals!This book was created and published on StoryJumper™
©2014 StoryJumper, Inc. All rights reserved.
Publish your own children's book:
www.storyjumper.com
For those experiencing problems with
Radicals...
Here is your guide.
Join us in the Radical World!
Table of Contents:
Rational Exponents
pgs. 3-9 and 23-29
Graphing Radicals Functions
pgs. 10-15
Law of Exponents Review
pgs. 16-22
Solving Radical Equations
pgs. 30- 43
Reducing with Radicals
pgs. 44- 51
Glossary
pg. 53
Rational Exponents Here is your guide through the galaxy of Rational
Exponents.With your good friends Mr. Green and
Mrs. Glee. Hold on tight, were about to take off in
5,4,3,2,1...BLAST OFF!
This is a rational exponentand I'll make this seem
so easy it's like 1,2,3
What does a rational exponent mean?
Rational exponents have exponents that are
represented by fractions. Radicals can undo
Exponents, and Exponents can undo Radicals.
This man is fallingand in the denominator.
The alien can fly and is found in the nominate
Step 1: Find out why there is a fraction in the exponent spot
Step 2: make this fractioninto a rational problem
Now put this alien that is in the root with the other # as an exponent
The falling man in the denominator will be put on the shelf of the root
Denominator of the rational exponent becomes the index of the
radical,
and the numerator becomes the exponent for radicand.
Rational Exponents and Radical Form
Again remember that...
Denominator of the rational exponent becomes the index of the radical,
and the numerator becomes the exponent for radicand.
Radical Exponents and Law of Exponents Law of exponents apply to rational exponents
when you are turning these into fractions
Well, we certainly hoped that you learned something new! We will
see you next time! Enjoy your tour around Radical World!
TURN THAT PAGE! and you'll arrive in Fairy Land!
See ya later!
Bye!
Graphing Radical Functions
As the king and queen of Fairy Land we would love to welcome
you! Follow us as we give you a personal tour with Graphing
Radical Functions!
- In order to find the vertex of a radical
function you must take the opposite of the
number under the radical and keep the
number outside do the radical.
Domain of Square Root
- The domain of a square root is restricted
to only positive numbers because when you
input a positive number multiplied by itself the
outcome will be positive and if you multiplied a
negative by itself it would still be positive
-The domain of a cube root is not restricted
because when you cube a positive number its
result is a positive number, however, when
you cube a negative number its outcome
negative.
y=√x+2
Graphing a Square Root
Graphing a Cube Root
y=³√x +3
Graphing a Radical Function that has been Stretched Vertically
y=2√x-4
Now, we do not want you to be late to Medieval Magical Village. There
you will meet fantastic guides!
Enjoy your stay!
TURN THAT PAGE!
Law of
Exponents!
Hello there! And welcome to Medieval Magical Village!
I'm Eugene and I will be helping you on your journey to
understanding the Laws of Exponents around town!
Along with my good friend Frankie. Say hello Frankie!
Hi Frankie!
What?! No, Don't say hello to yourself, you know what?
Never mind, just forget it! How about we just continue.
If you will, please TURN THAT PAGE and lets get
started!
In order to fully
understand the Laws of
Exponents one must
first come to know all 7
laws!
Take it away Frankie!
All-right. Here are the laws
1 through 7....
Whew!
I know those seemed like a lot of Laws, but just give it time. With
the help of Frankie and I, you'll be a Law of Exponents Jedi Master
with just a few turns of a page!
Now it's time for a more in depth break down!
TURN THAT
PAGE!
enter text here
Ahhh, here are our
first examples of
laws. Doesn't math
just warm your
heart!
Argh!
Well, here are a few more
examples of two more
Laws.
I think we should get out
of here soon, that volcano
looks like it's going to
erupt at any moment!
I'm out of here!
Well Folks, that was our last example. We surely did
enjoy your company along this journey around Medieval
Magical Village!
Hope you learned something new! Come back and visit
us soon!
Say goodbye Frankie!
Goodbye Frankie!
You know what? We really need to work
on that.
Next stop: No-man's Land!
Hello there! Welcome to No-man's Land! This place is amazing
for learning how to Solve Equations! Don't let the name of our
village scare you. We're really nice people here.... well, ghost.
Rational Exponents
Continued:
Hello Guys! I'm hereto help you solve rational
equations
First off, you need to knowthat x raised to the 1/2 power
is the same as the square root
of X.
This also means
that X raised to the
1/3 power is the
same as the cube root
of X
Now I know what you'rewondering. What if X is
raised to the 2/3 power?
In this case, this wouldbe the same as the cube
root of X squared. Lets
do a couple examples.
What would 49 raisedto the 1/2 be equivalent
to?
This can be rewritten asthe square root of 49. I'm
no genius but I do think
this turns out to be 7.
Solving Radical Equations
Arrgh! I am your mate Mr. Shore and here is the island of Flow-
blue. Come with me on discovering how to solve radical equations,
and we might just find some true treasure along the way!
I'm here tohelp you solve radical
equations. Just follow
these simple steps.
1.) Isolate the radicalIsolate the radical to
one side of the equation
2.) Do the opposite power to both sides
The opposite power
would be the reciprocal
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For those who struggle with Radicals!This book was created and published on StoryJumper™
©2014 StoryJumper, Inc. All rights reserved.
Publish your own children's book:
www.storyjumper.com
For those experiencing problems with
Radicals...
Here is your guide.
Join us in the Radical World!
Table of Contents:
Rational Exponents
pgs. 3-9 and 23-29
Graphing Radicals Functions
pgs. 10-15
Law of Exponents Review
pgs. 16-22
Solving Radical Equations
pgs. 30- 43
Reducing with Radicals
pgs. 44- 51
Glossary
pg. 53
Rational Exponents Here is your guide through the galaxy of Rational
Exponents.With your good friends Mr. Green and
Mrs. Glee. Hold on tight, were about to take off in
5,4,3,2,1...BLAST OFF!
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