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4. Problem. We choose k shoes at random...
please help me understand this problem. k people in a room. We would like to find...
please help me understand this problem.
k people in a room. We would like to find the probability that any two people 5. Suppose that there are have birthdays within a day of each other (which we'll call "near-day birthdays"). The number of pairs and the probability that any two people are born within a day of each other is of people would be S4Therefore, we would expect the average number of near-day birthday pairs to be be a Poisson...
Please provide answers and explanation for the below problem, thanks. A key step in the metabolism...
Please provide answers and explanation for the below problem,
thanks.
A key step in the metabolism of glucose for energy is the isomerization of glucose-6-phosphate (G6P) to fructose-6 phosphate (F6P) as shown below. G6P F6P At 298 K, the equilibrium constant for the isomerization is 0.510. (a) Calculate ΔG° at 298 K. (b) Calculate ΔG When Q, the [F6P]/[G6P] ratio, equals 20.0. (c) Calculate ΔG When Q = 0.700. (d) Calculate Q in the cell iAG =-2.50 kJ/mol. kJ/mol kJ/mol...
Answers with solution and brief explanation please. Thanks a lot, appreciate it. 6. Aimple random sample...
Answers with solution and brief explanation please. Thanks a lot,
appreciate it.
6. Aimple random sample of 5 observations from a population containing 400 elements was taken, and the following values were obtained. 12 18 19 20 21 A point estimate of the mean is a. 400 b. 18 c. 20 d. 10 7. a, b. As the sample size increases, the variability among the sample means increases decreases c, remains the same d. depends upon the specific population being...
Explanation and answer, please and thanks 4. In this problem, we design a shock absorber of...
Explanation and answer, please and thanks
4. In this problem, we design a shock absorber of a vehicle. A as modeled in the figure below. The road surface is a sinusoidal shape with the wave length car is moving on a rough road m and the amplitude 5 cm. The mass of the vehicle is 2000 kg and the spring constant is 100 kN/m. 2000kg 100 kN/m 5 cm 3 m Figure 1: Assume that the size of the tire...
Problem 5 5.a Consider the following identity. For all positive integers n and k with n...
Problem 5 5.a Consider the following identity. For all positive integers n and k with n 2k, (n choose k) + (n choose k-1) = (n+1 choose k). This can be demonstrated either algebraically or via a story proof. To prove the identity algebraically, we can write (n choose k) + (n choose k-1) = n!/[k!(n-k)!] + n!/[(k-1)!(n-k+1)!] = [(n-k+1)n! + (k)n!]/[k!(n-k+1)!] [n!(n+1)/k!(n-k+1)!] = (n+1 choose k). Which of the following is a story proof of the identity? Consider a...
Please elaborate step by step the pmt(annuity) calculation for this problem Note Payable with Amortization Table: Installment Loan PROBLEM: AS&K, Inc. borrowed S250.000 by issuing an 8%, 3-year n...
Please elaborate step by step the pmt(annuity) calculation for
this problem
Note Payable with Amortization Table: Installment Loan PROBLEM: AS&K, Inc. borrowed S250.000 by issuing an 8%, 3-year note on January 1, 2018. AS&K must make payments every 6 months, beginning June 30, 2018. The note will be fully paid at maturity on December 31, 2020. AS&K prepares annual financial statements. Prepare the amortization table for this note along with any necessary journal entries. Also prepare the t-account for the...
Can someone please explain to me the solution to this problem! I don't understand the solution,...
Can someone please explain to me the solution to this
problem! I don't understand the solution, I just need a detail
explanation step by step so I can understand this problem with all
the subparts! Thanks!
3.5 Find the power spectrum for each of the following wide-sense stationary random processes that have the given autocorrelation sequences (a) rx(k) 26(k)j8(k -1)-j(k+1) (b) T(k)(k)2(0.5) (c) T(k)26(k)+cos(Tk/4) (d) rx(k)=' 10 k k< 10 ; otherwise Solutioin (a) This autocorrelation sequence is finite in...
please answer all, it would be greatly appreciated In this activity we practice the 8-step process...
please answer all, it would be greatly appreciated
In this activity we practice the 8-step process for curve sketching from Stewart's Calculus book. A. Domain E. Intervals of increase or decrease B. Intercepts F. Local maximum and minimum values C. Symmetry G. Concavity and points of inflection D. Asymptotes H. Sketch the curve Follow the process, make your sketch, and only then use a graphing program to check your work. 3. Let h(x) = x"e-*. Here, n is a positive...
if you could please provide a step by step explanation I would really appreciate it Discrete Random Variables Question 23. Let Y Bin(17,0.25) denote the binomially distributed random variable me...
if you could please provide a step by step explanation I would
really appreciate it
Discrete Random Variables Question 23. Let Y Bin(17,0.25) denote the binomially distributed random variable mea- suring the number of times an archer hits the bullseye. Calculate the probability that the archer scores exactly one or two arrows in the bullseye. Question 24. A dairy factory produces eleven buckets of milk and records the masses in kilograms. Compute to three decimal places the population mean and...
Consider a group ofn 4 people, numbered from l to n. For each pair (i, j)...
Consider a group ofn 4 people, numbered from l to n. For each pair (i, j) with ǐ关į person i and person J are friends, with probability p. Friendships are independent for different pairs. These n people are seated around a round table. For convenience, assume that the chairs are numbered from 1 to n, clockwise, with n located next to 1, and that person i seated in chair i. In particular, person 1 and person n are seatec next...
please help me understand this problem.
k people in a room. We would like to find the probability that any two people 5. Suppose that there are have birthdays within a day of each other (which we'll call "near-day birthdays"). The number of pairs and the probability that any two people are born within a day of each other is of people would be S4Therefore, we would expect the average number of near-day birthday pairs to be be a Poisson...
Please provide answers and explanation for the below problem,
thanks.
A key step in the metabolism of glucose for energy is the isomerization of glucose-6-phosphate (G6P) to fructose-6 phosphate (F6P) as shown below. G6P F6P At 298 K, the equilibrium constant for the isomerization is 0.510. (a) Calculate ΔG° at 298 K. (b) Calculate ΔG When Q, the [F6P]/[G6P] ratio, equals 20.0. (c) Calculate ΔG When Q = 0.700. (d) Calculate Q in the cell iAG =-2.50 kJ/mol. kJ/mol kJ/mol...
Answers with solution and brief explanation please. Thanks a lot,
appreciate it.
6. Aimple random sample of 5 observations from a population containing 400 elements was taken, and the following values were obtained. 12 18 19 20 21 A point estimate of the mean is a. 400 b. 18 c. 20 d. 10 7. a, b. As the sample size increases, the variability among the sample means increases decreases c, remains the same d. depends upon the specific population being...
Explanation and answer, please and thanks
4. In this problem, we design a shock absorber of a vehicle. A as modeled in the figure below. The road surface is a sinusoidal shape with the wave length car is moving on a rough road m and the amplitude 5 cm. The mass of the vehicle is 2000 kg and the spring constant is 100 kN/m. 2000kg 100 kN/m 5 cm 3 m Figure 1: Assume that the size of the tire...
Problem 5 5.a Consider the following identity. For all positive integers n and k with n 2k, (n choose k) + (n choose k-1) = (n+1 choose k). This can be demonstrated either algebraically or via a story proof. To prove the identity algebraically, we can write (n choose k) + (n choose k-1) = n!/[k!(n-k)!] + n!/[(k-1)!(n-k+1)!] = [(n-k+1)n! + (k)n!]/[k!(n-k+1)!] [n!(n+1)/k!(n-k+1)!] = (n+1 choose k). Which of the following is a story proof of the identity? Consider a...
Please elaborate step by step the pmt(annuity) calculation for
this problem
Note Payable with Amortization Table: Installment Loan PROBLEM: AS&K, Inc. borrowed S250.000 by issuing an 8%, 3-year note on January 1, 2018. AS&K must make payments every 6 months, beginning June 30, 2018. The note will be fully paid at maturity on December 31, 2020. AS&K prepares annual financial statements. Prepare the amortization table for this note along with any necessary journal entries. Also prepare the t-account for the...
Can someone please explain to me the solution to this
problem! I don't understand the solution, I just need a detail
explanation step by step so I can understand this problem with all
the subparts! Thanks!
3.5 Find the power spectrum for each of the following wide-sense stationary random processes that have the given autocorrelation sequences (a) rx(k) 26(k)j8(k -1)-j(k+1) (b) T(k)(k)2(0.5) (c) T(k)26(k)+cos(Tk/4) (d) rx(k)=' 10 k k< 10 ; otherwise Solutioin (a) This autocorrelation sequence is finite in...
please answer all, it would be greatly appreciated
In this activity we practice the 8-step process for curve sketching from Stewart's Calculus book. A. Domain E. Intervals of increase or decrease B. Intercepts F. Local maximum and minimum values C. Symmetry G. Concavity and points of inflection D. Asymptotes H. Sketch the curve Follow the process, make your sketch, and only then use a graphing program to check your work. 3. Let h(x) = x"e-*. Here, n is a positive...
if you could please provide a step by step explanation I would
really appreciate it
Discrete Random Variables Question 23. Let Y Bin(17,0.25) denote the binomially distributed random variable mea- suring the number of times an archer hits the bullseye. Calculate the probability that the archer scores exactly one or two arrows in the bullseye. Question 24. A dairy factory produces eleven buckets of milk and records the masses in kilograms. Compute to three decimal places the population mean and...
Consider a group ofn 4 people, numbered from l to n. For each pair (i, j) with ǐ关į person i and person J are friends, with probability p. Friendships are independent for different pairs. These n people are seated around a round table. For convenience, assume that the chairs are numbered from 1 to n, clockwise, with n located next to 1, and that person i seated in chair i. In particular, person 1 and person n are seatec next...
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