A number 428 in duodenary (base 12) is to be added to C10 in tredinary (base 13). The sum will be subtracted
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- A number 428 in duodenary (base 12) is to be added to C10 in tredinary (base 13). The sum will be subtracted from 10211 in undinary (base 11). What is the difference in senary (base 56)? What is the difference when the sum of 428 in duodenary (base 12) is to be added to C10 in tredinary (base 13) will be subtracted from 10211 in undinary (base 11)?2. How many even 4-digit numbers greater than 3000 can be formed from the digits 2, 6, 7, 8, 9 if no digit can be used more than once?A number 428 in duodenary (base 12) is to be added to C10 in tredenary (base 13), what is their difference in decimal (do NOT include the base in your answer)?
- The Famous Gauss You must know about Gauss, the famous mathematician. Back in late 1700’s, he was at elementary school. Gauss was asked to find the sum of the numbers from 1 to 100. The question was assigned as “busy work” by the teacher. He amazed his teacher with how quickly he found the sum of the integers from 1 to 100 to be 5050. Gauss recognized he had fifty pairs of numbers when he added the first and last number in the series, the second and second-last number in the series, and so on. For example:(1 + 100), (2 + 99), (3 + 98), ..., (50 + 51). Each pair has a sum of 101 and there are 50 pairs. History repeats itself. Jojo’s teacher assign a “busy work” to the students. The teacher believes that there will be no shortcut to finish this task in a minute. The teacher gives N integers A1, A2, ..., AN to the students. The teacher also gives Q questions. Each question contains two integers L and R asking the sum of all Ai where L <= Ai <= R. As a good friend of Jojo, help Jojo…Number Bases taught in SHS1 has always been an area of difficulty for most student because the concepts and skills are taught in abstract. Show how you will use bottle tops to teach your students to convert 27 to a binary numeral.Do the addition problem 174 + 291 in base 2, 8, 10, and 16. Convert the answers to base 10. I don't know exactly what my teacher wanted, but I am assuming that the problem would be written like so: 174 base 2 + 291 base 2 = x base 10 and so on.
- Find the decimal expansion of (B34F) 16. Fill in the blanks with the appropriate numbers. (B34F) 16 = 10¹ + • 104 + • 10⁰ •10³ + •10² +x is congruent to 21 mod 8. Then x isThe following data shows the results for 20 students in one of the post graduate unit.42 66 67 71 78 62 61 76 71 6761 64 61 54 83 63 68 69 81 53Based on the information given you are required to Compute the first and third quartiles.
- Draw a TM that accepts unary numbers representing powers of 2. (Hint: Except for 1 and 2, dividing powers of 2 by 2 always gives an even number.)If two numbers a and b are even, then their sum a + b is even.GF(8) is defined like GF(256) except the polynomials all have degree less than 3 and the modulus is + x + 1. Which of the following is the multiplicative inverse of O10 in GF(8)? 001 011 110 100 None of these