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.
Tuesday, April 29, 2014
Friday, April 18, 2014
Thursday, April 17, 2014
Review #1
These questions were missed because i had a hard time calculating the volume of the objects listed above.
Tuesday, April 15, 2014
Wednesday, March 19, 2014
Linear Programing
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Vertices:
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(0,0)
| (0,6) | (6,0) | |||||
Constraints
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Objective Function: C=3x+4y
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x ≥ 0
y ≥ 0
x + y ≤ 6
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3(0)+4(0)=0 Min | 3(0)+4(6)=24 Max | 3(6)+4(0)=18 | |||||
Vertices:
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(0,4)
| (0,6) | (5,4) | |||||
Constraints
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Objective Function: C=2x+5y
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x≤5
y≥4
2x+5y≤30
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2(0)+5(4)=20 | |||||||
Vertices:
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(1,2)
| (1,8) | (5,2) | |||||
Constraints
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Objective Function: C=7x+3y
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x ≥ 1
y ≥ 2
6x+4y ≤38
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7(1,)+3(2)=13
Min | 7(1)+3(8)=31 | 7(5)+3(2)=41 Max |
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Vertices:
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(0,4)
| (0,8) | (6,8) | |||||
Constraints
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Objective Function: C=4x+6y
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x ≥ 0
y ≥ 0
-2x+3y ≤ 12
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4(0)+6(4)=24
Min | 4(0)+6(8)=48 | 4(6)+6(8)=72 Max |
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Vertices:
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(0,0) , (0,5)
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(2,3) , (8,0)
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Constraints
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Objective Function: C=8x+7y
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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 |
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Vertices:
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(0,4)
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(3,0)
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(4,3)
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Constraints
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Objective Function: C=3x+5y
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x ≥ 0
2x+3y≥6
3x-y≤9
x+4y≤16
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3(0)+5(4)=20
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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
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Frequency and Histograms
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Two Way Tables
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Data Distributions
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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)
(little bit of a highlighter problem lol)
Tuesday, February 25, 2014
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.
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.
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