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· 171-175 · 176-180 · 181-185 · 186-190 · 191-195 · 196-200 · 201-205 · 206-210 · 211-215 · 216-220 · 221-225 ·Complete the vertical and horizontal analysis of the comperative balance sheet for Miller's Model Ships. (See attached file for full problem description)
Subject:
Math
Topic:
Combinatorial Mathematics
Posting ID:
56192
OTA ID:
103095
What are the math rules for the problem: K = R + [ (1.25 X (14 - R)]?
I am working on corporate finance and figuring out interest rates. The problem has some of the givens, I need to find the value of the unidentified given. Other examples: 15% = R + [1.25 x (14% - R )] 16% = 9% + [1.10 x (k - 9%)] 15% = 10% + [b x (12.5% - 10%)]
Subject:
Math
Topic:
Combinatorial Mathematics
Posting ID:
57988
OTA ID:
103300
Solve these problems using inclusion-exclusion approach.
(See attached file for full problem description with equations) --- Solve these problems using inclusion-exclusion approach. 1- Given 2n letters, two of each of n types, how many arrangements are there with no pair of consecutive letters the same? 2- How many integers solution of are there with: a. b. -10 3- How many secret codes can be made by assigning each letter of the alphabet a (unique) different letter? Give an approximate answer using Euler's number e. 4- How many arrangement of 1, 2, 3…n are there in which only the odd integers must be deranged (even integers may be in their awn positions) ---
Subject:
Math
Topic:
Combinatorial Mathematics
Posting ID:
59503
OTA ID:
104975
I am majoring in mathematics, so I really need to understand this problem. Please show all work so that I can learn how to solve similar problems. 5. Four numbers are selected from the set: {-5,-4,-3,-2,-1,1,2,3,4} . In how many ways can the selections be made so that the product of the numbers is positive and: a) The numbers are distinct. b) Each number may be selected as many as four times. c) Each number may be selected at most three times.
Subject:
Math
Topic:
Combinatorial Mathematics
Posting ID:
60037
OTA ID:
101298
Recurrence relations, partition, generating functions,etc
4. In noncommutative algebra, the term monomial refers to any arrangement of a sequence of variables from a set. For example, in a noncommutative algebraic structure on a set of four variables, {x,y,z,w} , examples of monomials of length 3 are xxx,xyx,xxy,zwy,wzx…….. a) Write a generating function for the number of monomials of length, n, in a noncommutative algebraic structure on a set of four variables. b) Find the number of monomials of length, n, in a noncommutative algebraic structure on a set of four variables.
Subject:
Math
Topic:
Combinatorial Mathematics
Posting ID:
60038
OTA ID:
101298
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