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- (Guess the Number Modification) Modify the program of Exercise 5.32 to count the number of guesses the player makes. If the number is 10 or fewer, print Either you know the secret oryou got lucky! If the player guesses the number in 10 tries, then print Ahah! You know the secret!If the player makes more than 10 guesses, then print You should be able to do better! Why shouldit take no more than 10 guesses? Well, with each “good guess” the player should be able to eliminatehalf of the numbers. Now show why any number 1 to 1000 can be guessed in 10 or fewer tries.arrow_forward(Just need answer)arrow_forward(C PROGRAMMING ONLY) 1. Dealing With Monthsby CodeChum Admin We're done dealing with days. It's time to step up and now deal with months! Instructions: In the code editor, you are provided with a code in the main() which has 12 printf's. Each printf prints a month with its corresponding value. For this program, January is 1, February is 2, March is 3, and so on. When you run the initial code, you will encounter errors because these month names that have been printed don't exist yet.Your task is to create an enum data type which contains these month names as values so that when we run the code, there will be no more error.Do not edit anything in the main(). Output January = 1February = 2March = 3April = 4May = 5June = 6July = 7August = 8September = 9October = 10November = 11December = 12arrow_forward
- (Intro to Java) Avoid using breaks The Enigma Machine The encryption algorithm is: For each character in a String: 1. Extract each character from a String as a char. 2. Convert the character to its Unicode value. 3. Unicode divided by 10 to get the first encoded character as an int. 4. Unicode modulus 10 to get the second encoded character as an int. 5. Convert each of the two integers to its Unicode character code. 6. Concatenate both of the characters to the end of a String. The final String (after concatenation) contains the encrypted message. Working through an example: char letter = 'A' from the input String 'A' -> 65 65 / 10 -> 6 65 % 10 -> 5 6 + 48 -> 54 -> '6' 5 + 48 -> 53 -> '5' encryptionString = encryptionString + uniDigit1 + uniDigit2 To Decrypt our Secret Coded Message, We Need to Reverse the Above Steps! (Why?) The decryption algorithm is: For each pair of encrypted characters: 1. Convert the first and second characters of the pair to its…arrow_forward(Computer mini-project) Area of a unit circle equals rt. Cover a circle with a 2 by 2 square and follow Algorithm 5.5 to estimate number Tt based on 100, 1,000, and 10,000 random numbers. Compare results with the exact value t = 3.14159265358... and comment on precision. %3D Please build an algorithm, test it and explain the results. Please include code. 351 /5,000arrow_forward(Approximate 7) T can be computed using the following formula: 1.1 1 1 T = 4 x 1 11 5 Write a program that displays the result of 4 x ( 1 3 and 4 x (1 (1- Use 1.0 instead of 1 in your 13 3 11 program.arrow_forward
- (4 Points) An algorithm takes 0.5 ms for input size 100. How long will it take for input size 500 if the running time is the following (assume low-order terms are negligible)? a. linear, b. O(N logN), c. quadratic, d. cubicarrow_forward( Answers to be solved with proper steps and uploaded within one file into Moodle) Determine the complement of the given expression and then simplify using appropriate rules and laws Y=(C’B’A’+C’BA+CB’A)arrow_forward(proof by contraposition) If the product of two integers is not divisible by an integer n, then neither integer is divisible by narrow_forward
- (PYTHON PLEASE) Also I was made aware that I can only ask one question and this question requires four different programs so please provide code for Pattern C. Thank you. (Display four patterns using loops) Use nested loops that display the following patterns in four separate programs:arrow_forward(3(1+xn)' Starting with xo = 2, using the iteration formula Xn+1 = Xn Evaluate b. Xn+2 а. Xs аnd x, b. Write a simple program to generate values for x1 and x20arrow_forward1. (Floating-Point Arithmetic). For each of the following numbers,(a) determine whether the number is a 4-digit oating-point number (the number of the FPA4);(b) if yes, write the number in the standard form ±0.d1d2d3d4 × 10n, where d1 is a nonzero digit and n ∈ Z;(c) if no, rst chop and then round the number to a number of the FPA4, written in the standard form:(i) − 0.989067000000001; (ii) − 51.8; (iii) − 900.377050000001; (iv) − 5000.0;(v) − 0.023409; (vi) 2036.0; (vii) 0.01814.arrow_forward
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