(DecBin2) Write a program that will accept a number in decimal and display the number in binary. In Programming Assignment 2, you wrote DecBinl which converted and displayed a decimal number in binary for BUT your program was limited to decimal numbers between 0 and 15 due to the fixed number of bits being sought ( four). In this programming assignment we seek to remedy this limitation! (DecBin1) Consider the conversion of a non-negative decimal (base 10) integer to base 2 (binary). We will assume the non- negative base 10 integer has value between 0 and 15 inclusive. As a guiding example, let's convert (13), to binary (base 2). Using long division, we successively divide by the base to which we are converting, 2 in this case. 6 3 1 0 2)13 26 -12 6 0 101 1 The resulting binary number is (1101), (writing the remainders as read from right to left). Now let's try to express this sequence of operations in Java using integer division and remainder (modulus). In Java, we can express the quotient and remainder in long division as follows. 6 2)13 -12 1 Let's assume the initial decimal number is in variable n (an int) and let's refer to the digits of the result as (b3 b2 b1 b0)₂ = (1 101), (respectively). 2 Then 13/2 integer division yields the quotient b0-n2; b1 = (n/2) = 2; b2= ((n / 2) / 2) = 2; b3 (((n / 2) / 2) / 2 ) = 2; and b0 = n2; n-n / 2; b1 = n2; n-n / 2; b2 = n2; n-n / 2; b3 = n2; This is rather tedious as we keep having the calculate the new quotient using prior quotients. An easier way to do this is to change n to the most recent quotients as we go, //b0 will be 1 // new n will be 6 // bl will be 0 (since 6 // new n will be 3 13%2 modulus operator yields the remainder // b2 will be 1 (since 3 // new n will be 1 // b3 will be 1 (since 1 = 1 2 - 0) 2 - 1) 2 - 1)

Take a look at the following assembly code. Which of the following describes what is going on in the code? MOVQ $0 , %raxmystery:    INCQ %rax    CMPQ $5 , %rax    JL   mystery Group of answer choices A. This is a function call to the function 'mystery' where we increment the value stored in rax. B. This is essentially a while loop decreasing a counter by 1.   C. First 0 is stored in a register--rax. Then we increment rax by 1, and compare to see if the value is 5. If it is less than 5, then we jump back to the label mystery. This is essentially a while loop incrementing a counter by 1.

I need some help redoing this code, I want it to function a little differently than this. The code basically needs the following things: cannot use the power function, cannot use the sin function, must use header files (user defined functions), a loop must be used for factorial functions. Basically using these rules it should autmatically change the input of degrees to radians. The overall code should compute sin(x) using a taylor series expansion(using loops instead of using the factorial function) This is what I have, I know it works but I would like to change it.

Please solve and show steps, work, and information related to this problem. Thank you.  The following C++ code performs a set of various arithmetic operations using both pointers and references: Fill in a memory table that shows the final values for both function a and function b. Indicate the final values of each parameter, passed in variable(s), and the return value of the function.   Provide a separate copy of this memory table for each function.