the rule for the number of digits in any number system
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What is the rule for the number of digits in any number system?
A. Multiply by the base by two and add one.
B. The number of digits in any number system is always equal to one less than the base.
C. The number of digits in any number system is always equal to the base.
D. None of the above.
Step by step
Solved in 2 steps
- A. List 10 number systems and write a short notes about them and give 20 examples in each case. B. Convert the following numbers from base 10 to base 2. Numbers are 48, 65, 122, 76, and 45. C. Convert the following numbers from base 10 to base 2 to base 16. Numbers are 49, 66, 121, 77 and 44.ASAP. FOR CODEYou can answer E, F, and G only
- 3. Check whether a number is odd or even. If it is odd, find the square of the number. If it is even, find the cube of the number.Compute the average and print the standard deviation of four scores. The standard deviation is defined to be the square root of the average of four scores where a is the average of the four values (Si – a)2 where a is the average of the four scores of s1, s2, s3, and s4.Can you please answer 'd', 'e', 'f' as well please?
- Translate the statement into equation: When three is multiplied by one less than a number x, the result is 10 less than 5 times the number x.54 فاطمه عبد قبل ۳ ۳ دقيقة Suwaa 1 n ram te Aalb dar AaB e e h aiy Q: In Base (12) System, what is the largest number that can be expressed with 4 digits (1 integer digit and 3 fractional digits) and list the number between (20 - 50) nd m. Ü OThe given algebraic expression is written in prefix notation. ∕ − ↑ −a × 7 c 3 4 × 3 b a. Write the expression in postfix notation.b. Write the expression in infix notation.
- The hexadecimal numeration system, used in computer programming, is a base sixteen system that uses the symbols 0, 1,2,3,4,5,6,7, 8,9, A, B, C, D, E, and F. Change the following hexadecimal numeral to a base ten numeral. 2CDExten..5-- I have a python programing question In 1937, a German mathematician named Lothar Collatz formulated an intriguing hypothesis (it still remains unproven) which can be described in the following way: 1. take any non-negative and non-zero integer number and name it c0; 2. if it's even, evaluate a new c0 as c0 ÷ 2; 3. otherwise, if it's odd, evaluate a new c0 as 3 × c0 + 1; 4. if c0 ≠ 1, skip to point 2. The hypothesis says that regardless of the initial value of c0, it will always go to 1. Of course, it's an extremely complex task to use a computer in order to prove the hypothesis for any natural number (it may even need artificial intelligence), but you can use Python to check some individual numbers. Maybe you'll even find the one which would disprove the hypothesis. Write a program which reads one natural number and executes the above steps as long as c0remains different from 1(c0 != 1). Moreover, we'll add another task - we want you to count the steps needed to achieve the goal.…this is dumb