Sorry for the late posting well at least I've got both lessonreviews for you right now :
Wednesday Oct. 3rd
We basicly had one big headline this day because it was a late start and just 60 minutes each lesson .
Wecovered SOLVING BY FACTORING.
We worked on the first few examples together with Mr P to make sure everybody gets the system.
Then he gave us the Solving Quadratic Equations by Factoring Worksheet which we worked on until the end of the class:
Examples:
Finding the zeroes :
f(x) = x² - 5x - 6
factoring !
(x - 6) (x + 1)
make both equations equal to zero !
(x - 6) = 0 & (x - 1) = 0
find the value of x !x = 6 or x = -1
here another example for a coefficent greater then 1 :
3x² - x = 24
bring the 24 over and change the sign !
3x² - x - 24
factoring ! (3x + 8) (x - 3)
make them equal to zero !(3x + 8) = 0 (x - 3) = 0
find the value for x ! 3x = -8 or x = 3
x = -8/3
Thursday Oct. 4th :
The lesson today was quiet funny cause of the energy problem when the light suddenly turned off well just because Mr P tried to use the just cleaned white board HAHA :P . Well but the problem didnt stop us from working on algebra . At the Beginning we had a Mental Math Quizz good results for everyone !
Hint for Mental Math: Mr P used the same tasks twice so have a look in old mental math :) and you will know how to solve them next time.
Then we moved up to " Solving by Completing the Square " it was not that new for us because we did that before in the unit of quadratic functions.
Examples:
4x² - 5 = 0
move the 5 over4x² = 5
devide both sides by 4
x² = 5/4
take the square root of both sides
x = Square root of 5/4
example with coefficent greater then 1:
2x² - 4x +1 = 0
bring the 1 over to the other side and change the sign2x² - 4x = -1
take the 2 out 2(x² - 2x) = -1
take out the -2 and devide it by to and square it(-2/2) ²
-> 2(x -1) ² = -1 +2
bring the result to both sides
2(x - 1) ² = 1
devide both sides by two
(x - 1) ² = 1 / 2
take the square root of both sidesx - 1 = Square root of 1 / 2
take the -1 over and change the sign
Here is an URL where you can rewrite some stuff about algebra and I added some algebra wallpapers :)
--> http://www.algebra.com/ <--
So I'm done see you tmrw Hauke :P
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