Tuesday, April 29, 2014

Review #2


I had a bit of a confusing run with the greater-than or equal-to signs, and i had a hard time calculating the amount of months needed to surpass Bonnie's bank account.

Friday, April 18, 2014

Vocab Review

Click this link to go to the website for the review!

Vocabulary Final Exam Folder | Quizlet

Thursday, April 17, 2014

Review #1



These questions were missed because i had a hard time calculating the volume of the objects listed above.

Wednesday, March 19, 2014

Linear Programing



Vertices:
(0,0)
(0,6)(6,0)

Constraints
Objective Function: C=3x+4y
x ≥ 0
y ≥ 0
x + y ≤ 6
3(0)+4(0)=0

Min

3(0)+4(6)=24

Max
3(6)+4(0)=18





Vertices:
(0,4)
(0,6)(5,4)

Constraints
Objective Function: C=2x+5y
x≤5
y≥4
2x+5y≤30
2(0)+5(4)=20





Vertices:
(1,2)
(1,8)(5,2)

Constraints
Objective Function: C=7x+3y
x ≥ 1
y ≥ 2
6x+4y ≤38
7(1,)+3(2)=13

Min
7(1)+3(8)=317(5)+3(2)=41

Max



Vertices:
(0,4)
(0,8)(6,8)

Constraints
Objective Function: C=4x+6y
x ≥ 0
y ≥ 0
-2x+3y ≤ 12
4(0)+6(4)=24

Min
4(0)+6(8)=484(6)+6(8)=72

Max



Vertices:
(0,0) , (0,5)
(2,3) , (8,0)


Constraints
Objective Function: C=8x+7y
x ≥ 0
y ≥ 0
4x+4y≤20
x+2y≤8
8(0)+7(0)=0
8(0)+7(5)=35

0=Min
8(2)+7(3)=37
8(8)+7(0)=64

64=Max






Vertices:
(0,4)
(3,0)
(4,3)

Constraints
Objective Function: C=3x+5y
x ≥ 0
2x+3y≥6
3x-y≤9
x+4y≤16
3(0)+5(4)=20




3(3)+5(0)=9


Min
3(4)+5(3)=27


Max



Wednesday, March 12, 2014

Measures of central tendency

Bailey Vegter

Measures of central tendency:

Organizing and Displaying Data
Frequency and Histograms
Two Way Tables
Data Distributions

Graphing Exponential Equations

Exponential Equations:
Equation:
Y=a*b^x-h+k

Growth:
b>1

Decay:
0<b<1

Compound interest formula

Compound Interest Formula:
A=P(1+r/n)nt
A=Amount
P=Principal
r=Rate of interest
n=Rate of times per year, interest is compounded
nt=Time in years

Examples:
1. If you start a bank account with $10,000 and your bank compounds the interest quarterly at an interest rate of 8%, how much money do you have at the year's end ? (assume that you do not add or withdraw any money from the account)
Answer:
$10,824.32

2. The first credit card that you got charges 12.49 % interest to its customers and compounds that interest monthly. Within one day of getting your first credit card, you max out the credit limit by spending $1,200 . If you do not buy anything else on the card and you do not make any payments, how much money would you owe the company after 6 months?
Answer:
$12,77

(little bit of a highlighter problem lol)


Tuesday, January 28, 2014

General forms of a sequence

General form of a sequence:
Arithmetic:
An=A1+(n-1)d

Geometric:
An=A1*R^(n-1)

These equations help translate a table, into a equation, all you have to do is calculate how much the numbers are increasing or decreasing on the y-intercept for the table. If the y-intercept is increasing by a multiplied amount then that table has a geometric equation. If the y-intercept has a continuous strand of numbers increasing by the same increment, then that table has a arithmetic equation.

Tuesday, January 14, 2014

Characteristics and Traits of a graph

Domain- Variables going from left to right.
Range- Variables going from bottom to top
End Behavior- The end directions of the equation created by the x and y-variables.
Absolute Max/Min- Equation of a line that opens up or down on a single point of origin.
Local Max/Min- Equation of a line that opens up or down in a range of points from the single origin.
Interval of increase- Intercept points of rising x and y-variables.
Interval of decrease- Intercept points of falling x and y-variables.
x-intercept- Intercept point of the x-value.
Y-intercept- Intercept point of the y-value.
Symmetry- Equations of a line that are either symmetrical to the Origin or y-axis, or that arent symmetrical at all.
Even/Odd/Niether- Even- Symet. to the y-axis Odd- Symet. to the Origin Neither- No symet.
Asymptotes- Invisible boundry line that sets how far a line can be from a specific poin on a graph
Function- Equation of a line that passes the Vert. Line Test.
One to One- Equation of a line that passes both the Vert. and the Horiz. Line Tests.