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9 Pages

### inference-variations

Course: M 243, Spring 2008
School: Calvin
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Word Count: 2499

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243 Math Variations on the Inference Theme 1 Recall that statistical inference is inferring information about a population from information about a sample. Were generally talking about one of two things: 1. Estimating parameters (condence intervals) 2. Hypothesis testing (signicance tests) The same basic ideas that we used when computing condence intervals and evaluating hypothesis tests for means of a...

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Calvin - M - 243
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Math 243 Spring 2006January 31, 20061Lab ActivityToday's class will be spent working through Investigation 1.1. I encourage you to work in pairs (but not in larger groups). Discussing the problems with your partner is a good way to make sure
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MATH 343 Fall 2008 Test 2Name:Instructions. Answer each question carefully and completely on the blank paper provided. Cleary label each problem, and put your name on each sheet. At the end of the exam, turn in this sheet along with all of you
Calvin - M - 343
Solutions1.1a) odd case: m is middle value; even case: middle values are m d and m + d for some d, so m is the median. b) Suppose L values are less than m and E values equal to m. Then there are also L values greater than m. Since m d + m + d = 2
Calvin - M - 343
Solutions2.1a) odd case: m is middle value; even case: middle values are m d and m + d for some d, so m is the median. b) Suppose L values are less than m and E values equal to m. Then there are also L values greater than m. Since m d + m + d = 2
Calvin - M - 343
Solutions2.1a) odd case: m is middle value; even case: middle values are m d and m + d for some d, so m is the median. b) Suppose L values are less than m and E values equal to m. Then there are also L values greater than m. Since m d + m + d = 2
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An oval is used to indicate the beginning or end of an algorithm.A parallelogram indicates the input or output of information.A rectangle indicates the assignment of values to variables; the assigned value may be the result of some computation. S
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(a) A(1, A(1, A(1, A(1, A(2, A(2, A(2, A(2, A(3, A(3, A(3, A(3,1) 2) 3) 4) 1) 2) 3) 4) 1) 2) 3) 4)A(1, 1) A(2, 1) A(3, 1)A(1, 2) A(2, 2) A(3, 2)A(1, 3) A(2, 3) A(3, 3)A(1, 4) A(2, 4) A(3, 4)(b) A(1, A(2, A(3, A(1, A(2, A(3, A(1, A(2, A(3,
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Deleting at the front of a linked list:Data List Brown Next Data Jones Next Data Lewis Next Data Smith NextTempPtrData List BrownNextData JonesNextData LewisNextData SmithNextTempPtrData List BrownNextData JonesNextData
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Calculate initial-value, limit, and step-sizeCalculate initial-value, limit, and step-sizeSet control-variable equal to the initial-valueSet control-variable equal to the initial-valuefalsecontrol-variable limittruefalsecontrol-varia
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MainInitialize Initialization routineProcessTransaction Transactionprocessing routineContructIndex Routine to construct Index listSearch Routine to locate record number using IndexProcessOrder Routine to process order, display reorder and o
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A B8.5 9.37A = BA B9.37 9.37A B8.5 9.37B = AA B8.5 8.5Delta Rho Temp357 59 ?Temp = DeltaDelta Rho Temp357 59 357Delta = RhoDelta Rho Temp59 59 357Rho = TempDelta Rho Temp59 357 357Sum 132.5 Sum = Sum + X X 8.
Calvin - FORTRAN - 90
0.1 B 0.2 0 0.1 B0.1 C0.15 D0.2 A0.45 E1 0.1 C 0.35 0 0.2 1 0.15 D 0.2 A 0.45 E0 0.1 B1 0.1 C 0.55 0 0.35 0 0.2 1 1 0.15 D 0.2 A 0.45 E0 0.1 B1 0.1 C 0.15 D 1.0 0 0.55 0 0.35 0 0.2 1 1 1 0.2 A 0.45 E0 0.1 B1 0.1 C 0.15 D 0.2 A 0
Calvin - FORTRAN - 90
Memory.real number1 real number2 real number3 real number50 FailureTime ...
Calvin - FORTRAN - 90
Before assignment:pointer 1pointer 2After Assignmenr pointer1 =&gt; pointer2:pointer 1pointer 2Before assignment:pointer 1 pointer 3pointer 2After Assignmenr pointer1 =&gt; pointer2:pointer 1 pointer 3pointer 2Before assignment:StringP
Calvin - FORTRAN - 90
Factorial(5) n Fact = n * Factorial(n - 1) 5 Factorial(4) Fact = n * Factorial(n - 1) n 4 Inductive Step Inductive StepFactorial(3) n Fact = n * Factorial(n - 1) 3 Factorial(2) n Fact = n * Factorial(n - 1) 2 2 Inductive Step Inductive StepFactor
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XCoordinate YCoordinate Number Term? ? ? ?XCoordinate YCoordinate Number Term5.23 5.0 17 ?XCoordinate YCoordinate Number Term5.23 5.0 17 7XCoordinate YCoordinate Number Term10.46 5.0 17 7
Calvin - FORTRAN - 90
y y = f(x)P1(x1,y1)P2(x2,y2)cx3x2x1x
Calvin - FORTRAN - 90
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Calvin - FORTRAN - 11
Calvin - FORTRAN - 90
Stack97Data Next84Data Next55Data Next
Calvin - FORTRAN - 90
Calvin - FORTRAN - 90
Calvin - FORTRAN - 90
BEGINEnter CelsiusCalculate Fahrenheit = (9/5)* Celsius + 32Display FahrenheitEND
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PredPtrCurrPtr..TempPtrTempPtr%Next =&gt; CurrPtr PredPtr%Next =&gt; TempPtrPredPtr CurrPtr..TempPtr
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