
answer is attached.
1. Weigh in on the various definitions of equality (fundamental equality, social equality, equal treatment for equals, and unequal treatment for unequals): which of these accounts best expresses your own understanding of equality? Why? Bring this definition of equality to bear on Ronald Dworkin's conception of the best way, politically speaking, to respect and uphold human rights. 2. Philosophy
For each of the sequences determine whether it converges. if
so, find the Limits.
( I need 3 of the answer please) thanks.
# - 21+1 Sn~2 2) An = (-1)" - 1 217 3 - ? 21 -1 기
For what values of
and
does the equality
hold true?
= and
=
At these values, the resulting vector is
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True or False: Please explain why this is true or false so I
can understand. Just part b. Thank you
taneous move stage game, then there cannot be an SPNE of the infinitely repeated game in which player i plays D every period (b) In any Nash equilibrium of an infinitely repeated game, the players play one of the stage game Nash equilibria in every period.
Write a function isaset which takes a list of
any equality type2 and returns true if the list is a set
(each element appears exactly once). So, the type of isaset is ' 'a
list -> bool.
Hints:
• Do not try for efficiency. A brute-force O(n2 ) solution is
appropriate to this exercise. 3
• You might find it easier to develop an algorithm if you
consider how to determine the list is not a set.
• A recursive...
In a two-tailed F-test about equality of two population variances, given n1=21, S21 = 8.2, n2=26,S22= 4.0, and alpha = 0.05. The numerator and denominator degrees of freedom for the F distribution, respectively, are: The computed value of the test statistic, F, is: The critical value of F, from F chart or using MS Excel, is: The p-value, from F chart or using MS Excel, is: The conclusion is to reject H0. True or False?
It is said that light travels in straight lines. Although not always true, so why is it beloved that light travels this way? Give an example that shows the situations in which it is not true. Provide numbers as well.
2.(1) Find bi and b2 so that equation Ax- b, can have solutions; where 21 [b, -1 2 (2) Can this equation have a unique solution and why?
Why is it so hard for computers to generate true random numbers? Can we get true random numbers, or are we stuck with something else? Provide an example where computers need random numbers. Do they have to be truly random? (Only requirement here is that you can't repeat an example that someone else has used.)
The test statistic used in the F test for the equality of two variances is calculated as F = s12/s22. In this formula, s12and s22 represent the sample variance for sample 1 and sample 2, respectively. True or False?