The base makes no difference. The symbol 1, by itself or with leading zeroes, is always regarded as being the number one. Note that 1 is not a number. One (the word) is a number while 1 is merely the symbolic representation for the number we call one. But 01 is also one, as is 000000001. The leading zeroes are simply ignored.
10-1
1001 (base 2) = 1(2)3 + 0 + 0 + 1 = 8 + 1 = 9 (base 10)9 (base 10) = 1(8) + 1 = 11 (base 8).
Move a decimal place to the right from the starting position, so the exponent for base 10 is -1. Therefore, the number in scientific notation is 5.943 x 10-1
1 1/10
6^1
10-1
You can choose the base to be any number (other than 0, -1 and 1) and calculate the appropriate exponent, or you can choose any exponent and calculate the appropriate base. For example, base 10: 121 = 10^2.08278537 (approx) Or exponent = 10: 121 = 1.615394266^10 (approx). I expect, though, that the answer that is required is 121 = 11^2.
1001 (base 2) = 1(2)3 + 0 + 0 + 1 = 8 + 1 = 9 (base 10)9 (base 10) = 1(8) + 1 = 11 (base 8).
You convert .1, or 0.1, into a fraction, and then write the number 14, followed by that fraction.
Move a decimal place to the right from the starting position, so the exponent for base 10 is -1. Therefore, the number in scientific notation is 5.943 x 10-1
0,1,10,11,100,101,110,111,1000,1001,1010,1011,1100,1101,1110 In base 10 (the number system normally used) each digit in the number is valued 0-9, and the placement of each digit corresponds to the amount of times the number is to be multiplied by ten. Fore example, the number one hundred and twenty two when put in to base 10 is 122, or more clearly: 100 10 1 1 2 2 In base 2 its all but the same except, instead of 100, 10, 1, you use powers of two (1, 2, 4, 8, 16, 32, 64...) and instead of each number being valued 0-9 it is valued 0-1. So, to write 122 in base 2 or binary you would write 1111010, or put more simply: 64 32 16 8 4 2 1 1 1 1 1 0 1 0
To convert base 10 to any other base: 1. divide the number by the new base to give a quotient and a remainder 2. note the remainder 3. set the number to the quotient 4. if the number is not zero repeat from step 1 5. write the remainders in reverse order. eg 10810 to base 4: 108 ÷ 4 = 27 r 0 27 ÷ 4 = 6 r 3 6 ÷ 4 = 1 r 2 1 ÷ 4 = 0 r 1 → 10810 = 12304
1 1/10
1. You have to know the base of the original number. 2. If the base of the original number is base 10, then you don't need to convert it to decimal because the original number is already a decimal number. This means the decimal numbering system is base 10 (i.e. it has 10 base digits-->0-9) 3. If the base of the original number is different than base 10, then you will need to use a mathematical conversion method (or a computer program/calculator) to convert the original number to decimal. For example: If the original number 1011 is a base 2 (binary) number, then you would use the following conversion method to convert it from base 2 to base 10: 1 * 2^0 = 1 * 1 = 1 1 * 2^1 = 1 * 2 = 2 0 * 2^2 = 0 * 4 = 0 1 * 2^3 = 1 * 8 = 8 Now add the right most column of numbers together (e.g.: 1+2+0+8=11). 11 is the decimal (base 10) equivalent to the original base 2 number 1011. Similar methods can be used to convert from other base numbering systems to decimal (e.g. base 5 to base 10)
Answer: 1 already is a rational number. If you want to get technical, you could write it as 1/1. Answer: Any integer is a rational number. No matter how you write it, it will still be a rational number. Answer: 10/10, 2/2, 3/3, 365/365, etc.
The number 10 is the value of the base itself. So tyhe answer is the smallest base. If integer, then 2 otherwise any number greater than 1.
6^1