Write down every permutation in S3 as a product of 2-cycles in the most efficient way...

Write down every permutation in S3 as a product of 2-cycles in the most efficient way you can find (i.e., use the fewest possible transpositions). Now, write every permutation in S3 as a product of adjacent 2-cycles, but don’t worry about whether your decomposition are efficient. Any observations about the number of transpositions you used in each case? Think about even versus odd.

Expert Solution

Colby Messinger answered 3 days ago

Write down the structure of arachidonic acid (C20:4 Δ5,8,11,14). Write down the second and third cycles...

Write down the structure of arachidonic acid (C20:4 Δ5,8,11,14). Write down the second and third cycles of β-oxidation of arachidonic acids including the corresponding enzymes. How many ATPs can be synthesized with the free energy generated from the oxidation of arachidonic acid? Show your calculation.

Find the conjugacy classes in S3AND write down the class equation for S3 We know that...

Find the conjugacy classes in S3AND write down the class equation for S3 We know that S3 ={ e , f , f2 , g , fg , f2g , } please explain step by step and show centers and centerlizers please.

Explain why every permutation in S(n) can be represented by a product of n-1 or fewer...

Explain why every permutation in S(n) can be represented by a product of n-1 or fewer cycles of length 2 (transpositions). Represent the permutationσ in problem (1) above as a product of 8 or fewer transpositions. Is σ an even or an odd permuation?

3. Every element of Sn can be written as a product of disjoint cycles. If σ...

3. Every element of Sn can be written as a product of disjoint cycles. If σ = (i1 i2)(j1 j2)(k1 k2 k3 k4), with the cycles disjoint, we say that σ has cyclic structure ( )( )( ). (a) Find all possible cyclic structures in S7. Hint: There are 15. (b) Using part (a), find all possible orders in S7. (c) Find all possible orders in A7.

Q3) Briefly write the biomass potential in Malaysia. Describe the efficient thermodynamic cycles that could be...

Q3) Briefly write the biomass potential in Malaysia. Describe the efficient thermodynamic cycles that could be used to convert biomass energy for industrial applications.

The most efficient way to send a spacecraft from the earth to another planet is by...

The most efficient way to send a spacecraft from the earth to another planet is by using a Hohmann transfer orbit (the figure (Figure 1)). If the orbits of the departure and destination planets are circular, the Hohmann transfer orbit is an elliptical orbit whose perihelion and aphelion are tangent to the orbits of the two planets. The rockets are fired briefly at the departure planet to put the spacecraft into the transfer orbit; the spacecraft then coasts until it...

2. For each of the following situations, write down (a) the most appropriate graphical display for...

2. For each of the following situations, write down (a) the most appropriate graphical display for the data, and (b) identify a statistic that you might be interested in regarding the data. (i) [2 marks] A survey given to 400 high school students asked the following question: "How many minutes do you study on a typical weeknight?". (ii) [2 marks] Students in Statistics classes made up of 360 students were asked the main method of transportation to school. Students answers...

1. Starting with a sample of a fine pearlitic steel, describe the most efficient way to...

1. Starting with a sample of a fine pearlitic steel, describe the most efficient way to form a coarse pearlitic steel. Answer: ….. 2.Now, with this sample of a coarse pearlitic steel, describe the most efficient way to form a tempered martensitic steel. Answer:….. 3.Now with this sample of a tempered martensitic steel, describe the most efficient way to form a spheroiditic steel. Answer….. 4.Now with this sample of a spheroiditic steel, describe the most efficient way to return to...

Question #2 Write a program that prints a nicely formatted table of the product of every...

Question #2 Write a program that prints a nicely formatted table of the product of every pair of numbers in a given set of integer numbers. Your program reads two integer numbers x and y that represent the lower and upper bounds of the set, (?≤?x≤y), respectively. Then, for every pair of numbers in this set {?,?+1,?+2,…,?}{x,x+1,x+2,…,y}, your program should compute the product of the two numbers. Please note the following: Your program should read each input (lower bound and...

Write on one page an efficient way to implement a transformation on image or on getting...

Write on one page an efficient way to implement a transformation on image or on getting its histogram (not pixel by pixel cause this is not efficient)

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