IENF641: MicrocontrollersFORMATIVE ASSESSMENT 2Chapter 6:Interfacing ADC Devices with the Microcontroller|Question:I Write an AVR program that read the potentiometer voltagemeasurements as analog data through channel 0 of ADC.I ADC uses 5V AVCC as Vref, right-justified the result, and a prescaler of128. Program the microcontroller to automatically finish the conversionfrom analog to binary and save the binary result in an integer variable.If the measured voltage is above 10000000002, then the LED attached topin PBO will turn on. When on turning of the potentiometer, the voltagegoes below 2.5V, then the LED will shut off.Activate MATH507/CSCI645 – OPTIMIZATION TECHNIQUESACTIVITY- Week71. Solve the following LPP using Big M MethodMinimize Z = 600x1 + 500 x2Subject to 2x1 + x2 >= 80x1 + 2x2 >= 60andx1, x2 >= 02. Solve this LPP using Two Phase MethodMin Z = x1 + x2Subject to 2x1 + x2 >= 4x1 + 7x2 >= 7and x1, x2 >= 0

Note : As per the policy we can only a question at a time. If you want the solution of the next…

Question: 1 Write an AVR program that read the potentiometer voltage measurements as analog data through channel 0 of ADC. I ADC uses 5V AVCC as Vref, right-justified the result, and a prescaler of 128. Program the microcontroller to automatically finish the conversion from analog to binary and save the binary result in an integer variable. I If the measured voltage is above 10000000002, then the LED attached to pin PBO will turn on. When on turning of the potentiometer, the voltage goes below 2.5V, then the LED will shut off. Activat

Question: 1 Write an AVR program that read the potentiometer voltage measurements as analog data through channel 0 of ADC. I ADC uses 5V AVCC as Vref, right-justified the result, and a prescaler of 128. Program the microcontroller to automatically finish the conversion from analog to binary and save the binary result in an integer variable. I If the measured voltage is above 10000000002, then the LED attached to pin PBO will turn on. When on turning of the potentiometer, the voltage goes below 2.5V, then the LED will shut off. Activat

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

See similar textbooks

Similar questions

In Duolingo, it is the case that whenever the streak - number of days it is used in a row - reaches a number n divisible by 10, one obtains n/10 so called lingots. There is a possiblility to buy streak freezes, each costing 10 lingots. How many days in a row, starting from day zero, one needs to keep up the streak without using a streak freeze in order to gain so many lingots that one can only use streak freezes from that day on?
Require the solution asap only do if you know the answer any error will get you downvoted for sure.
please give right answers do not use other webiste and vhatgpt for this answer its giving wring answers all time please 6 7
Numerous engineering and scientific applications require finding solutions to a set of equations. Ex: 8x + 7y = 38 and 3x - 5y = -1 have a solution x = 3, y = 2. Given integer coefficients of two linear equations with variables x and y, use brute force to find an integer solution for x and y in the range -10 to 10. Ex: If the input is: 8 7 38 3 -5 -1 then the output is: 3 2 Use this brute force approach: For every value of x from -10 to 10 For every value of y from -10 to 10 Check if the current x and y satisfy both equations. If so, output the solution, and finish. Ex: If no solution is found, output: No solution You can assume the two equations have no more than one solution. Note: Elegant mathematical techniques exist to solve such linear equations. However, for other kinds of equations or situations, brute force can be handy.
Correct answer will be upvoted else downvoted. Computer science. way from block u to obstruct v is a grouping u=x0→x1→x2→⋯→xk=v, where there is a street from block xi−1 to hinder xi for each 1≤i≤k. The length of a way is the amount of lengths over all streets in the way. Two ways x0→x1→⋯→xk and y0→y1→⋯→yl are unique, if k≠l or xi≠yi for some 0≤i≤min{k,l}. Subsequent to moving to another city, Homer just recalls the two exceptional numbers L and R yet fails to remember the numbers n and m of squares and streets, separately, and how squares are associated by streets. Be that as it may, he accepts the number of squares ought to be no bigger than 32 (in light of the fact that the city was little). As the dearest companion of Homer, if it's not too much trouble, let him know whether it is feasible to see as a (L,R)- constant city or not. Input The single line contains two integers L and R (1≤L≤R≤106). Output In case it is difficult to track down a (L,R)- consistent city…
Run Time Analysis Provide the tightest big-Oh bound on the run time for each of the following methods. int pow(double x, int n) { if( n==0 ) return 1; else { double halfpower = pow(x,n/2); if( n % 2 == 0 ) { return halfpower*halfpower; } else { return halfpower*halfpower*x; } } }
Correct answer will be upvoted else downvoted. Computer science. way from block u to impede v is an arrangement u=x0→x1→x2→⋯→xk=v, where there is a street from block xi−1 to obstruct xi for each 1≤i≤k. The length of a way is the amount of lengths over all streets in the way. Two ways x0→x1→⋯→xk and y0→y1→⋯→yl are unique, if k≠l or xi≠yi for some 0≤i≤min{k,l}. Subsequent to moving to another city, Homer just recollects the two unique numbers L and R yet fails to remember the numbers n and m of squares and streets, separately, and how squares are associated by streets. Be that as it may, he accepts the number of squares ought to be no bigger than 32 (on the grounds that the city was little). As the dearest companion of Homer, if it's not too much trouble, let him know whether it is feasible to view as a (L,R)- constant city or not. Input The single line contains two integers L and R (1≤L≤R≤106). Output In case it is difficult to track down a (L,R)- ceaseless city…
An engineer working in the quality control laboratory of a construction company is 4800, 5810 and 5690 dm3 respectively.It needs sand, fine gravel and coarse gravel. There are 3 quarries where these can be bought. Of these stovesTheir composition is given in the table. How many dm3 from the quarries so that the engineer can make the necessary analysis?sampleUse the Cramer method to solve the need to be taken.
Run Time Analysis Provide the tightest big-Oh bound on the run time for each of the following methods. void hanoi(int n) { if( n==1 ) time++; else { hanoi(n-1); time++; hanoi(n-1); } }
Run Time Analysis Provide the tightest big-Oh bound on the run time for each of the following methods. void padawan(int n) { if( n <= 1 ) time++; else { for(int i=0; i<n; i++) time++; padawan(n/3); padawan(n/3); padawan(n/3); } } void nerfHerder(int n) { if( n <= 1 ) time++; else { for(int i=0; i<n; i++) time++; nerfHerder(n-1); } } void squire(int n) { if( n <= 1 ) time++; else { squire(n/2); squire(n/2); for(int i=0; i<n; i++) for(int j=i; j<n; j++) time++; squire(n/2); squire(n/2); squire(n/2); squire(n/2); squire(n/2); squire(n/2); } } void jedi(int n) { if(…
Numerous engineering and scientific applications require finding solutions to a set of equations. Ex: 8x + 7y = 38 and 3x - 5y = -1 have a solution x = 3, y = 2. Given integer coefficients of two linear equations with variables x and y, use brute force to find an integer solution for x and y in the range -10 to 10. Ex: If the input is: 8 7 38 3 -5 -1 Then the output is: x = 3 , y = 2 Use this brute force approach: For every value of x from -10 to 10 For every value of y from -10 to 10 Check if the current x and y satisfy both equations. If so, output the solution, and finish. Ex: If no solution is found, output: There is no solution Assume the two input equations have no more than one solution. Note: Elegant mathematical techniques exist to solve such linear equations. However, for other kinds of equations or situations, brute force can be handy.
Numerous engineering and scientific applications require finding solutions to a set of equations. Ex: 8x + 7y = 38 and 3x - 5y = -1 have a solution x = 3, y = 2. Given integer coefficients of two linear equations with variables x and y, use brute force to find an integer solution for x and y in the range -10 to 10. Ex: If the input is: 8 7 38 3 -5 -1 Then the output is: x = 3 , y = 2 Use this brute force approach: For every value of x from -10 to 10 For every value of y from -10 to 10 Check if the current x and y satisfy both equations. If so, output the solution, and finish. Ex: If no solution is found, output: There is no solution You can assume the two equations have no more than one solution. Note: Elegant mathematical techniques exist to solve such linear equations. However, for other kinds of equations or situations, brute force can be handy. ''' Read in first equation, ax + by = c '''a = int(input())b = int(input())c = int(input()) ''' Read in second equation, dx + ey = f '''d…