An equation for the seek time as a function of the seek distance is expressed in the form t = x + y√, where t is the time in milliseconds and L is the seek distance in cylinders. Given the conditions for (t = 1, L =1) and (t =18, L =4999), you obtain t =0.7561+0.2439 √ Using this formula, calculate the total seek time for the following FCFS schedule: (Round your results to the nearest whole number. Do not include decimal places nor commas in your answer.) Requests 1800 2000 580 2400 3000 200 6000 3500 1500 4900 1000 Total Distance 200 1420 1820 600 2800 5800 2500 2000 3400 3900 24440

An equation for the seek time as a function of the seek distance is expressed in the form t = x + y√, where t is the time in milliseconds and L is the seek distance in cylinders. Given the conditions for (t = 1, L =1) and (t =18, L =4999), you obtain t =0.7561+0.2439 √ Using this formula, calculate the total seek time for the following FCFS schedule: (Round your results to the nearest whole number. Do not include decimal places nor commas in your answer.) Requests 1800 2000 580 2400 3000 200 6000 3500 1500 4900 1000 Total Distance 200 1420 1820 600 2800 5800 2500 2000 3400 3900 24440

Name: what is the total seek time ? An equation for the seek time as a funct
Uploaded: 2024-03-20T06:51:23.000Z
Channel: Bartleby
Description: what is the total seek time ? An equation for the seek time as a function of the seek distance is√, where t is the time in millisecondsexpressed in the form t = x + yand L is the seek distance in cylinders.Given the conditions for (t = 1, L =1) and (

C++ for Engineers and Scientists

4th Edition

ISBN:9781133187844

Author:Bronson, Gary J.

Publisher:Bronson, Gary J.

Chapter2: Problem Solving Using C++using

Section2.4: Arithmetic Operations

Problem 6E

See similar textbooks

Similar questions

A B C D X1 a1 b1 c3 L X2 a2 b1 c1 L X3 a2 b2 c1 H X4 a2 b2 c2 H X5 a2 b1 c1 L X6 a2 b2 c1 H X7 a2 b1 c2 H X8 a1 b2 c2 L Using the table above, calculate the following, there measures (1) Kulczynski, (2) Lift, and (3) Cosine. a) A1 ==> L b) A2, B2 ==> H c) A2, C2 ==> H
Two trigonometric identities are given by: (sin x + cos x)2 = 1+ 2 sin x cos x 1- 2 cos x - 3cos2 x = 1- 3cos x sin2 x 1- cos x For each part, verify that the identity is correct by calculating the values of the left and right sides of the equation using MATLAT, substituting x=200 Find the solution to the systems + = ... .. . y + 3 y + 2 y y u Where y (0) =0; y’ (0) =0. u (t) is a square wave.
Determine the decibel values of thermal noise power (N) and thermal noise power density (No) given the following: T=298 degrees Kelvin, B = 20MHz. (note: brackets “[ ]” represent decibel values) a. [N] = -130.85dBW, [No]= -173.86dBm b. [N] = +130.85dBW, [No] = +203.86 dBm c. [N] = -127.84 dBW, [No]= -203.86 dBW d. [N] = -98.22 dBm, [No]= -173.79 dBm
You are given a third-degree polynomial function f(x) as follows. f(x)=x3-2x2+64x+128 x0=-2.32 (a) Calculate the function value f(x0) and store it in literal (variable) y0. The value for x0 is given in the table.(b) Using Newton's method, find a root for the given function which makes f(x) = 0. The starting point x0 is given in the table. Use error margin as 10−4.Store the root in literal r. Could you write the codes by using Pyhton 3?
You are a spy, and, conveniently, have a library with an infinite number of books at your disposal. Your operator also has such a library at his disposal. You have agreed to use Lord of the Rings as a one-time pad. Explain how you could use these assets to generate an infinitely long one-time pad.
In Python, Given the following house square feet: 250, 500, 1000, 2000, 3000, 4000 and the following house prices: 50, 000, 100, 000, 200, 000, 400, 000, 600, 000, 800, 000. Create noise derived from a standard normal (Gaussian) distribution function (i.e., one with 0 mean and 1 standard deviation). Multi- ply the noise derived by 30, 000 and then add it to the dependent variable. Use Ordinary Least Squares to find the regression line parameters
it is often said 1 human-year is equivalent to 7 dog-years. however, this simple conversion fails to recognize that dogs reach adulthood in their end year of life. as a result the american kennel club suggests the following to calculate a dog's age in human-years. 15 human years are equivalent to the 1st year of a dog's life. a dog's 2nd year is equivalent to 9 human years. after a dog's 2nd year each human year is approximately 5 dogs years. please answer in python coding
SOLVE IN PYTHON Write a function that finds the period of the fundamental mode of oscillation for a shear building where the masses of each floor and the stiffnesses of each story are all the same . For example, for a 8-story shear building where each floor is 1200 kg and the stiffness between each floor is 10 5 N/m, the period of the fundamental mode would be 3.73 s. def sb(m, k, n): '''Find the period of fundamental mode of oscillation for an n-story shear building model with all masses equal to m and all stiffnesses equal to k. Example: if m = 1000, k = 10000, n = 3, then fm = 4.46'''
Computer Science If PPP holds the pound has the same purchasing power in all countries. This means that the percentage change in the real exchange rate is zero. In essence the PPP implies that the real exchange rate is fixed! With this information, write down the expression for the expected change in nominal interest rate: What is the percentage change in nominal exchange rate? Nominal interest rate - 8 (UK) 12 (Sweden) Real interest rates in both countries are equal..
You are given a third-degree polynomial function f(x) as follows. f(x)=x3-43x+42 x0=2.4, x1=1, x2=3, n=90 Note that the answers are given with exactly 3 digits after the decimal point. Could you write the codes by using Pyhton 3 according to the questions in the picture which I uploded?
The information of the problem is present in the screenshot attached below. The solution to the code is this in python def solve(a, b, c, i): MOD = 1000000007 if i == 0: return a % MOD if i == 1: return b % MOD if i == 2: return c % MOD def matrix_mult(A, B): C = [[0, 0, 0], [0, 0, 0], [0, 0, 0]] for i in range(3): for j in range(3): for k in range(3): C[i][j] = (C[i][j] + A[i][k] * B[k][j]) % MOD return C def matrix_pow(A, n): if n == 1: return A if n % 2 == 0: B = matrix_pow(A, n // 2) return matrix_mult(B, B) else: B = matrix_pow(A, (n - 1) // 2) return matrix_mult(matrix_mult(B, B), A) T = [[1, 1, 1], [1, 0, 0], [0, 1, 0]] res = matrix_pow(T, i-2) return (res[0][0] * c + res[0][1] * b + res[0][2] * a) % MOD a, b, c, i = list(map(int, input().rstrip().split(" ")))print(solve(a,…
Given x bar = 30 Sigmma x= 12 Sigmma y=1.5 r xy= 0.5 Y bar= 8 Estimate the value of X if the value of Y is12.