Problem 52 : According to the National Institute of Standards and Technology, the preferred representation of 1,999 is MCMXCIX. Which of the following does not also represent 1,999? • MCMXCXI • MCMXCVIIII • MDCCCCLXXXXVIIII • MIM Problem 54: What year in the millennium from 1001 to 2000 is with the most Roman numerals? Problem 36: Using base systems • Change 52 to base three • Change 4,731 to base twelve *Use number bases to answer the following questions Problem 42: Change $4.59 to quarters, nickels, and pennies. Problem 48: Change 54 months to years and months. Problem 14: Write the number given in the problem as a decimal numeral, 11111two Problem 22: Write the number given as a binary numeral. 46 Problem 42: Perform the indicated operation 1101two +1100two __________

If the text is available to who is working on the problem sets the page number and problem is all included below. If text is not available the complete problem question is also below. • Prologue, p. P16, problem 58 • Section 4.1, p.150, problems 52 and 54 • Section 4.3, p. 160, problems 36, 42, and 48 • Section 4.4,p. 164, problems 14, 22, and 42 Problem set with entire Problem instructions and problem sets question ========================================================================== Problem 52 • According to the National Institute of Standards and Technology, the preferred representation of 1,999 is MCMXCIX. Which of the following does not also represent 1,999? • M... click for more

Linear programming

I'm not sure how to go about finding the optimal solution for part a and b ( please see the attached file it includes my partial solution to the question)

Moment generating function and probability density function

Just need someone to explain to me step by step how this problem can be solved. My answer was wrong since I was not clear on how moment generating function was used in this area. My tutor in school was pretty vague on how to work this out as well. Respond to OTA: Basically the first equation is the joint pdf of a sample maximum and minimum - if I am not wrong - it is just the formula. The problem is finding the joint pdf from the sample size drawn from the pdf (2nd equation given between the bolded text ). So basically A(1) and A(n)corresponds only to the 2nd equation ( f(a) =(k+1)a^k/c^(k+1) )- hope that helps. Let me know if you need further clarification.....that is the way the que... click for more

Greatest Common Factors

Find the GCF: (12,18), (16,20) (44,153) I tried to do on my own, I'm not sure if I understand what I am doing. If you can would it be possible to describe in details exactly what I should be doing. Thanks.

Deriving from Distribution

Please see the attached file.