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- Suppose we have a computer system with 44-bit logical addresses, page size of 64KiB, and 4 bytes per page table entry. b. Suppose we use two-level paging and arrange for all page tables to fit into a single page frame. How will the bits of the address be divided up? (show your work) c. Suppose we have a program with a 4GiB address space. Counting the program and all page tables, using the two-level page table scheme from the previous question, how much memory, in number of page frames, is used? (show your work)Consider the divisor 10011, and suppose that the data-word has the value 1010100000. What is the value of CRC? What will be the sent code-word?49. How many bit strings of length 10 either begin with three Os or end with two Os?
- Show how the value Oxabcdef12 would be arranged in memory of a little-endian machine. Place commas between each byte of hexadecimal data, and begin with the byte at the lowest address with addresses going up as you add bytes to the right. The word size is 4 bytes. O 12, ef, cd, ab O 21, fe, dc, ba O ab, cd, ef, 12 O ba, dc, fe, 21Given rax = 0x0000000200000100, rbx = 0x0000000000000100, and rcx = 0x0000000000000001,and the following values in memoryaddress -> byte at that address0x0000000000000100 -> 0x010x0000000000000101 -> 0x000x0000000000000102 -> 0x000x0000000000000103 -> 0x000x0000000000000104 -> 0x020x0000000000000105 -> 0x000x0000000000000106 -> 0x000x0000000000000107 -> 0x00what is the new value in %rax after the following operation?subq -0x04(%rbx, %rcx, 4), %raxInternet Checksum. Consider the two sixteen bit numbers: 10111100 01000111 01101101 00000010 Compute the Internet Checksum of these two values Enter the 2 bytes each as an 8-bit number with only O's and 1's, and make a single blank space between the two 8-bit numbers (e.g., 01010101 00101000).
- Suppose the sender wants to send the word Midterm. In ASCII the seven characters are coded as 1101001 1001101 1100100 1110100 1100101 1110010 1101101 Calculate the row parity bit and column parity bits of data and also show the data to be sent after applying redundancy.Given that the main memory size is 32KB, the page size is 64B, the word size is 1B, and n-level paging is applied. What is the value of n?In the Hamming coding system (7.3), its representation is expressed as 3 control (test) bits and 7 total bits (data+control bits).In the literature, control bits are represented as (cl, c2, c3, or (pl, p2, p3, .) The bit string sent by encoding with Hamming coding (15,4) is on the receiving side, It is retrieved as 001100101100 (pl.p2.dll). According to this bit sequence;Which option is given according to the control bits (p1.p2.p3.p4) sequence of the received bit sequence?A 0110B 1100C 1001D 0011E 0010
- Create a spreadsheet that shows all the floating-point numbers for the 9-bit floating point numbers with one sign bit, 4 exponent bits, and 4 fraction bits. Show all the possible floating-point numbers that can be represented in this 9-bit system. You need to compute all the floating point values that can be represented. Please post it here for a copy and paste.This is what my professor said: Items are 4 bytes, pages are 2k, so ~512 items fit on a page. Even if we start in the beginning of a page, the first access will be a miss followed by ~200 hits, then a TLB miss followed by ~500 hits, so the hit rate is ~100%5. Page size 512 means 9 bits of offset and 7 bits of VPN. The offset is just the decimal version of 1 0111 0111 [unsigned] which is 375The offset is 0011 100 which is 28. Is he correct?Consider finding a prefix code for a file that consists of the letters a, b, c, d, and e. Suppose that these letters appear in the file with the following frequencies. f(a) = 20; f(b) = 7; f(c) = 10; f(d) = 4 and f(e) = 18: Suppose each character was represented by four binary digits before compression. What is the total number of bits utilized by the data before compression? Apply the Huffman Encoding technique to compress the data and find the total number of bit required to represent the complete file after compression. What is percentage of space saved by the compression technique?