Thursday, September 30, 2010
Notes for 9-29-10
Agenda
I bell ringer
II linear function
III domain and range
Objective: students will define functions and identify domains
big picture: linear functions can be used to model real world situations
Page 24 # 18 Example
$ 12000 cost of computer
depreciate by 10% of the purchase price each year. annually $1200
V(y)=-1200y+12000
What is the computer worth after 3 years
V(3)=-1200(3)+12000
V(3)=$8400
Range and domain
valid input
(x)
0 is less than or equal to y is less than or equal to 10
input
0 less than or equal to p() is less than or equal to12000
answer
HOMEWORK IS PAGE 24 #18,20,21
Wednesday, September 29, 2010
Sunday, September 26, 2010
this is a pain in the bum>_<
i am not following anything in class and I can't find any of the bloggers posts from last week. I am unhappy. very unhappy:((((
Friday, September 24, 2010
Who was in charge of the blog. i have no clue of what we were doing with the functions stuff. i kind of understand it but then i don't.
Thursday, September 23, 2010
hey
honestly i dont understand what is being taught in this class.
what could i possibly do to understand/bring my grade up??
what could i possibly do to understand/bring my grade up??
Wednesday, September 22, 2010
Tuesday, September 21, 2010
Homework
why does the book have any examples of how to do problems that are given in the homework assigment
melania gomez
the home work for today is page 23 (11-14) , mostly the same homework from yesterday. and she might collect the homework tomorrow MAYBE.
Pre-Cal Notes 9/21/10 Period 3
- Bell Ringer
- Go over Quiz
- No Homework
- Example #3: C(m)= 580(m)= $2,000
Input is positive intergers: domain.
Outpt is positive intergers greater than or equal to $2,000: range.
Friday, September 17, 2010
Where are the notes from yesterday? that's what I need help with, I think. i forgot if that was when we did the functions.
Mercedes Reyes
Mercedes Reyes
Wednesday, September 15, 2010
9/15/2010
Agenda
i. Bell Ringer
ii. Home Work Review
iii. Linear Equations
Objective: Students will be able to model real world situations as linear functions.
i. Bell Ringer
find the equation of the two points (3,5)(2,1)
m=1-5 =-4 4 being you slope
---- --- = 4
2-3 -1
So now plug it in
y-y1=m(x-x1)
y-5=4(x-3)
y-5=4x-12
y=4x-7
* both in bold could be used as a answer
Find the equation of a parallel line
- since its parallel it has the same slope
y=4x-8 <<
Find the equation of a line to (-8,4)
y-4=--1/4(x- -8)
y - 4 = -1/4 (x + 8)
y - 4 = -1/4x - 2
y=-1/4+2
ii. Home Work Review
5.
(-1,4) (5,-8) find the slope
8 - 4 4 2
----- = -- = --
5 +1 6 3
y-4 = 2/3 (x+1)
7.
(5,-7)
if its horizontal y stays the same
y = -7
if its a vertical x stays the same
x= 5
14.
x-3y = 9
-x -x
-3y = -x +9
---- ------
-3 -3 -3
y= 1/3x -3
9.
(2,-7) (2,3)
if m is undefined the equations is xb
I'M NOT ADDING THE LAST 2
iii. pg 19 Linear Functions
f (x) = 1x+3
g(x) = 3x-2
l(T) = 0.0001T+10
g(s) = -1.2s +4.7
h(t) = 3
pg. 20
Rent was $200 p= profit
Tickets were $5
p(t) = 5t - 200 t= tickets
0>5t - 200
+200 + 200
200>5t
--- --
5 5
40>t
-------------------------------------------------------
Question;
1. How many people a dropping this class? (j/k)
2. If I'm throwing a party and I have to pay 150 for the dj , 200 for the location and and 150 food how many $10 tickets do I have to sell to start making a profit?
--------------------------------------------------------
this took forever =[
i. Bell Ringer
ii. Home Work Review
iii. Linear Equations
Objective: Students will be able to model real world situations as linear functions.
i. Bell Ringer
find the equation of the two points (3,5)(2,1)
m=1-5 =-4 4 being you slope
---- --- = 4
2-3 -1
So now plug it in
y-y1=m(x-x1)
y-5=4(x-3)
y-5=4x-12
y=4x-7
* both in bold could be used as a answer
Find the equation of a parallel line
- since its parallel it has the same slope
y=4x-8 <<
Find the equation of a line to (-8,4)
y-4=--1/4(x- -8)
y - 4 = -1/4 (x + 8)
y - 4 = -1/4x - 2
y=-1/4+2
ii. Home Work Review
5.
(-1,4) (5,-8) find the slope
8 - 4 4 2
----- = -- = --
5 +1 6 3
y-4 = 2/3 (x+1)
7.
(5,-7)
if its horizontal y stays the same
y = -7
if its a vertical x stays the same
x= 5
14.
x-3y = 9
-x -x
-3y = -x +9
---- ------
-3 -3 -3
y= 1/3x -3
9.
(2,-7) (2,3)
if m is undefined the equations is xb
I'M NOT ADDING THE LAST 2
iii. pg 19 Linear Functions
f (x) = 1x+3
g(x) = 3x-2
l(T) = 0.0001T+10
g(s) = -1.2s +4.7
h(t) = 3
pg. 20
Rent was $200 p= profit
Tickets were $5
p(t) = 5t - 200 t= tickets
0>5t - 200
+200 + 200
200>5t
--- --
5 5
40>t
-------------------------------------------------------
Question;
1. How many people a dropping this class? (j/k)
2. If I'm throwing a party and I have to pay 150 for the dj , 200 for the location and and 150 food how many $10 tickets do I have to sell to start making a profit?
--------------------------------------------------------
this took forever =[
Tuesday, September 14, 2010
Natalia Buza
9-14-10
Objective: Students will be able to find parallel and perpendicular lines to a given line.
Parallel:
y=5x+7
y=5x+2
y=5x+1
y=5x-1,000,000,000
**If they have the same slope their parallel
y=3x+2
y=1/3x
(2,-4)- point of intersection
-4=1/3(2)+b
-4=2/3+b
-42/3=b
2 ways to find where perpendicular intersect
1st-subtract
y=4x+5
-(y=-1/4x+3)
--------------
0=4.25x+2
-2 -2
--------------
-2 = 4.25x
--- -----
4.25 4.25
-200 = -8
----- ---
425 17
y=4(8/17)+5
=53
--
17
(-8/17, 53/17)
2nd way:calculator
4x-y=-5
-1/4x-y=-3
[4 -1 -5
-1/4 -1 -3]
hw: pg 16 5-14
Objective: Students will be able to find parallel and perpendicular lines to a given line.
Parallel:
y=5x+7
y=5x+2
y=5x+1
y=5x-1,000,000,000
**If they have the same slope their parallel
y=3x+2
y=1/3x
(2,-4)- point of intersection
-4=1/3(2)+b
-4=2/3+b
-42/3=b
2 ways to find where perpendicular intersect
1st-subtract
y=4x+5
-(y=-1/4x+3)
--------------
0=4.25x+2
-2 -2
--------------
-2 = 4.25x
--- -----
4.25 4.25
-200 = -8
----- ---
425 17
y=4(8/17)+5
=53
--
17
(-8/17, 53/17)
2nd way:calculator
4x-y=-5
-1/4x-y=-3
[4 -1 -5
-1/4 -1 -3]
hw: pg 16 5-14
Monday, September 13, 2010
Tytiana Whiteside Sept.10, 2010
Y-intercept
y=mx+b (m-slope)(b-y intercept)
Standard Form
Ax+By=C
Point Slope Form
Y-Y1=m(x-x1) (m-slope)
Given Segment Line AB A=(-5,2) B=(-7,8)
To find the midpoint
(x1+x2/2, y1+y2/2)
(-7+-5/2, 2+8/2) =(-6,5)
To find the distance
d=The square root of (x2-x1) to the 2nd power + (y2-y1) to the 2nd power
d= The square root of (2) to the 2nd power + (-6) to the 2nd power
4+36
d= square root of 40
d=2 the square root of 10
Ax+By=C
Matrix Function
2nd Maqtrix
Edit 2x3
3x+7y=-5
2x-4y=2
[3 7 -5]
[2 -4 2]
2nd Quit
2nd Matrix
Math
rref (B0
2nd Matrix
rref ([A])
[1 0 -3/13]
[0 1 -8/13]
Homework page 4 #1-8
Y-intercept
y=mx+b (m-slope)(b-y intercept)
Standard Form
Ax+By=C
Point Slope Form
Y-Y1=m(x-x1) (m-slope)
Given Segment Line AB A=(-5,2) B=(-7,8)
To find the midpoint
(x1+x2/2, y1+y2/2)
(-7+-5/2, 2+8/2) =(-6,5)
To find the distance
d=The square root of (x2-x1) to the 2nd power + (y2-y1) to the 2nd power
d= The square root of (2) to the 2nd power + (-6) to the 2nd power
4+36
d= square root of 40
d=2 the square root of 10
Ax+By=C
Matrix Function
2nd Maqtrix
Edit 2x3
3x+7y=-5
2x-4y=2
[3 7 -5]
[2 -4 2]
2nd Quit
2nd Matrix
Math
rref (B0
2nd Matrix
rref ([A])
[1 0 -3/13]
[0 1 -8/13]
Homework page 4 #1-8
Saturday, September 11, 2010
Friday, September 10, 2010
Thursday, September 9, 2010
Wednesday, September 8, 2010
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