Write an LC-3 assembly language program that counts the number of 1s in the value stored in R0 and stores the result in R1. For example, if R0 contains 0001001101110000 (x1370), then after the program executes, the value stored in R1 would be 0000000000000110 (decimal 6) Here are some hints  ORIG x3000 AND R5, R5, #0 ADD R5, R5, #1 ;R5 will act as a mask AND R1, R1, #0 ;zero out the result register AND R2, R2, #0 ;R2 will act as a counter LD R3, NegSixt MskLoop AND R4, R0, R5 ;mask off the bit Add code here... if you want more than a 0  Solicit the number to be inspected via the keyboard. 10 points for a single digit (e.g. 5) decimal number, which must be converted to binary. 20 points for a two digit (e.g. 55) decimal number, which must be converted to binary.

Write a C program addition.c that conducts addition operation on two integer numbers passed on the command line An example run of your program is as follows: $> /addition 8 9 The sum of 8 and 9 is 17. $>

Write a program to handle a user's rolodex entries. (A rolodex is a system with tagged cards each representing a contact. It would contain a name, address, and phone number. In this day and age, it would probably have an email address as well.) Typical operations people want to do to a rolodex entry are: 1) Add entry 2) Edit entry 3) Delete entry 4) Find entry 5) Print all entries 6) Quit You can decide what the maximum number of rolodex entries is and how long each part of an entry is (name, address, etc.). When they choose to edit an entry, give them the option of selecting from the current rolodex entries or returning to the main menu — don't force them to edit someone just because they chose that option. Similarly for deleting an entry. Also don't forget that when deleting an entry, you must move all following entries down to fill in the gap. If they want to add an entry and the rolodex is full, offer them the choice to return to the main menu or select a person to overwrite. When…

In Python, Given the 2D list below, convert all values to 255 if they are above a threshold or to 0if they are below. The threshold value is given as input by the user a =[[77,68,86,73],[96,87,89,81],[70,90,86,81]]

Write a C++ program for the given instructions: Summary Suppose that the first number of a sequence is x, where x is an integer. Define: a0 = x; an+1 = an / 2 if an is even; an+1 = 3 X an + 1 if an is odd. Then there exists an integer k such that ak = 1. Instructions Write a program that prompts the user to input the value of x. The program outputs: The numbers a0, a1, a2, . . . , ak. The integer k such that ak = 1 (For example, if x = 75, then k = 14, and the numbers a0, a1, a2, ..., a14, respectively, are 75, 226, 113, 340, 170, 85, 256, 128, 64, 32, 16, 8, 4, 2, 1.) Test your program for the following values of x: 75, 111, 678, 732, 873, 2048, and 65535.

Write an assembly language program in MIPS that repeatedly asks the user for a scale F or a C (for"Fahrenheit" or "Celsius") on one line followed by an integertemperature on the next line. It then converts the given temperature tothe other scale. Use the formulas:F = (9/5)C + 32C = (5/9)(F - 32)2. Exit the loop when the user types "Q/q". Assume that all input is correct.For example:Enter Scale : FEnter Temperature: 32Celsius Temperature: 0CEnter Scale : CEnter Temperature: 100Fahrenheit Temperature: 212FEnter Scale : Qdoneprovide a picture of the output.

Write a C program that asked the user to enter an integer MAX where 101000. The program then produces the following table of y=x/n where x=1 ..MAX; n=1 ..5 TABLE OF DIVISION 1 | 1 | Y.yyy | 2 | Y.yyy | | Y.yyy | 4 | Y.yyy | 3 | MAX | Y.yyy 2 | 3 Y.yyy | Y.yyy | Y.yyy | Y.yyy | Y.yyy | Y.yyy | Y.yyy | Y.yyy | Y.yyy | Y.yyy | Note: Y.yyy are values of y=x/n displayed with 3 decimals. 4 | 5 | Y.yyy | Y.yyy Y.yyy | Y.yyy Y.yyy | Y.yyy | Y.yyy Y.yyy Y.yyy | Y.yyy

Write a Python program that implements the Taylor series expansion of the function (1+x) for any x in the interval (-1,1], as given by: 1(1+x) = x-x²/2 + x³/3 - x^/4 + x³/5. The program prompts the user to enter the number of terms n. If n> 0, the program prompts the user to enter the value of x. If the value of xis in the interval (-1, 1], the program calculates the approximation to l(1+x) using the first n terms of the above series. The program prints the approximate value. Note that the program should validate the user input for different values. If an invalid value is entered, the program should output an appropriate error messages and loops as long as the input is not valid. Sample program run: Enter number of terms: 0 Error: Zero or negative number of terms not accepted Enter the number of terms: 9000 Enter the value of x in the interval (-1, 1]: -2 Error: Invalid value for x Enter the value of x in the interval (-1, 1]: 0.5 The approximate value of ln (1+0.5000) up to 9000 terms…