today in class we worked on simplifying radicals.
We lernt that we must lern numbers like 75 (sqaure root) and 2/9 (sqaure root) are called entire radicals
And numbers like 5 Sqaure 3 and 1/3 sqaure 2 are called mixed radicals
Joss Gowland
Wednesday, February 13, 2008
Tuesday, February 12, 2008
February 11, 2008
Today in class we learnt how to Simplify Radicals.
Mrs. Remple used a card game at first to help us understand the concept.
She handed everyone a few cards from her deck of cards. Everyone organized their cards into pairs of 2. We put all our pairs on the left side of our desk and our extra cards on the right. Then we repeated all this but making sets of 3. It helped show us what happens when we are simplifying radicals.
Here is an example:
²√ 16x³y¹z²
= 2∙2∙2∙2∙x∙x∙x∙y∙z∙z
There are two sets of 2s.
{2∙2}∙{2∙2}∙x∙x∙x∙y∙z∙z
There is one set of X’s and one X left over.
{2∙2}∙{2∙2}∙{x∙x}∙x∙y∙z∙z
There is only one Y, so it is just a left over.
There is one set of Z’s with 0 left over.
{2∙2}∙{2∙2}∙{x∙x}∙x∙y∙{z∙z}.
The simplified answer is:
2²xz√xy
Today in class we learnt how to Simplify Radicals.
Mrs. Remple used a card game at first to help us understand the concept.
She handed everyone a few cards from her deck of cards. Everyone organized their cards into pairs of 2. We put all our pairs on the left side of our desk and our extra cards on the right. Then we repeated all this but making sets of 3. It helped show us what happens when we are simplifying radicals.
Here is an example:
²√ 16x³y¹z²
= 2∙2∙2∙2∙x∙x∙x∙y∙z∙z
There are two sets of 2s.
{2∙2}∙{2∙2}∙x∙x∙x∙y∙z∙z
There is one set of X’s and one X left over.
{2∙2}∙{2∙2}∙{x∙x}∙x∙y∙z∙z
There is only one Y, so it is just a left over.
There is one set of Z’s with 0 left over.
{2∙2}∙{2∙2}∙{x∙x}∙x∙y∙{z∙z}.
The simplified answer is:
2²xz√xy
February 8, 2008
Today we learnt about Real Number Stuff. We did questions from the overhead with groups.
Some examples of questions were:
State wheather each of the following is always true, sometimes true, or never true.
The sum of a rational number and an irrational number is:
a) Positive: Sometimes True
b) Irrational: Always True
c) A fraction: Never True
d) Rational: Never True
e) Negative: Sometimes True
f) A whole number: Never True
If you took the absolute value of every number in each of the following sets of numbers, which set of numbers would you obtain?
a) Integers: Whole numbers
b) Negative integers: Natural numbers
c) Whole numbers: Whole numbers
d) Real numbers: Positive real numbers and zero
I learnt alot this day ha thanks to Ms. Remple she gave us no homework!
Some examples of questions were:
State wheather each of the following is always true, sometimes true, or never true.
The sum of a rational number and an irrational number is:
a) Positive: Sometimes True
b) Irrational: Always True
c) A fraction: Never True
d) Rational: Never True
e) Negative: Sometimes True
f) A whole number: Never True
If you took the absolute value of every number in each of the following sets of numbers, which set of numbers would you obtain?
a) Integers: Whole numbers
b) Negative integers: Natural numbers
c) Whole numbers: Whole numbers
d) Real numbers: Positive real numbers and zero
I learnt alot this day ha thanks to Ms. Remple she gave us no homework!
Friday, February 8, 2008
Feb.4/5
In pre-cal today we started unit 1 (Radicals and Rational Exponents)
Lesson 1- Math 10F Review
Mental Math
Multiply Polynomials
Ex.1 Expanding
a) 3(a+4) Ex.2
3a+4 a) (x+4)(x+3)-Used FOIL Method
x^2+3x +4x +12
b) x(x+3) x^2 + 7x +12
x^2 -3x
c)-5(y-2)
-5y + 10
Those were some examples of what we did the first day of pre-cal 20s.
Lesson 1- Math 10F Review
Mental Math
Multiply Polynomials
Ex.1 Expanding
a) 3(a+4) Ex.2
3a+4 a) (x+4)(x+3)-Used FOIL Method
x^2+3x +4x +12
b) x(x+3) x^2 + 7x +12
x^2 -3x
c)-5(y-2)
-5y + 10
Those were some examples of what we did the first day of pre-cal 20s.
February 7 - Real Numbers and Absolute Value
Today, February 7th, in PreCal 20S, we learned about real number lines.
Every real number corresponds to a point on the real number line. There is a one-one correspondence between real numbers and the points on the line. In this real number line, there are no gaps, the line is complete throughout. Example:
_________________________________________
-10 -9 -8 -7 -6 -5 -4 -3 -2 -1 0 1 2 3 4 5 6 7 8 9 10
When Graphing on a Real Number Line - An open dot means that the point does not include the real number. A closed dot means that the point includes the real number.
Absolute Value
Also, today in class, we learned about absolute value.
The absolute value of a real number is the distance from zero to the position of the number on the real number line. When finding the absolute value of a real number, ignore the signs.
The notation for absolute value is x
Example: -2 = 2 , 2 = 2
Example: 2 - -5 , 2 - 5 = -3
Every real number corresponds to a point on the real number line. There is a one-one correspondence between real numbers and the points on the line. In this real number line, there are no gaps, the line is complete throughout. Example:
_________________________________________
-10 -9 -8 -7 -6 -5 -4 -3 -2 -1 0 1 2 3 4 5 6 7 8 9 10
When Graphing on a Real Number Line - An open dot means that the point does not include the real number. A closed dot means that the point includes the real number.
Absolute Value
Also, today in class, we learned about absolute value.
The absolute value of a real number is the distance from zero to the position of the number on the real number line. When finding the absolute value of a real number, ignore the signs.
The notation for absolute value is x
Example: -2 = 2 , 2 = 2
Example: 2 - -5 , 2 - 5 = -3
Sunday, February 3, 2008
deSCRIBE

Until the invention of the printing press, scribes were the people that were paid to write or copy books by hand. These were the educated people of their civilizations. In our class, the scribes will be the ones writing the customized textbook for our course.
A Scribe post is a summary of what happened in class. It is filled with enough detail that someone who missed class will be able to catch-up on what they missed. As you are writing your posts ask yourself "Is this entry worthy to be included in our textbook? Would a graphic or example help clarify this topic?" At the end of your scribe post you will name the next scribe and you will tag your post with the date and unit.
I learned about scribe posts from Mr. Kuropatwa at Daniel Mac and Mr. Harbeck at Sargent Park (both schools are in Winnipeg). Once I have learned how to include links, I will give the links to their blogs! The blogs that their students have created have impressed me to the point of making scribe posts a mandatory part of PreCal 20S at Ste. Anne Collegiate.
We will also have pre-service teachers from the University of Regina reading and commenting on your posts. This blog will be as rich and useful as you make it. This will be a place for you to think about your learning and to ask questions of your fellow classmates, the pre-service teachers, me (Mrs. Remple), and the world outside of the halls of SAC.
Labels:
deSCRIBE,
Mrs. Remple
Sunday, January 27, 2008
Welcome to PreCal 40S!
This blog is a space for you to discuss what was learned in class and to reflect on your own learning.
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