I do not believe that the sequence has any specific name.
It is any sequence of numbers. For example: 1 3 5 7 9 11 .... - this is the sequence of odd numbers. 1 4 65 4556 4 3 76 ... - this is probably not a special sequence at all.
10^-1
1/10
X=10 and I=1 IX=9 because I<X and I comes before X therefore IX= 10-1 XIX= 10 + 9 =19 OR It can be done by the following method: Write the numerical value of each roman number. e.g. 10,1,10 These numbers should be in descending order i.e. first number should be the largest, second should be less than or equal to first and so on. In XIX, numerical values are 10,1,10 clearly 10 at the third place does not follow the sequence so number at 2nd place will be subtracted from the sum i.e. 10+(-1)+10=19 Take another example of DCXLIX. Write the numerical value of each roman number. 500,100,10,50,1,10. Clearly 50 at 4th place and 10 at 6th place do not follow the sequence. So, 10 + 1=11 will be subtracted from the sum i.e. 500+100+(-10)+50+(-1)+10=649
Fibonacci Sequence
It is a sequence of three integers.
Fibonacci sequence Fibonacci sequence
The answer is 21.Your numerical series is the beginning of a mathematical sequence called Fibonacci Numbers.The first number of the sequence is 0, the second number is 1, and each subsequent number is equal to the sum of the previous two numbers of the sequence itself (i.e. 0, 1, 1, 2, 3, 5, 8, 13, 21, etc.).
The number is dived by 10 so 1000, 100, 10, 1, 1/10, 1/100 1/000
in mathematics, numerical coefficient refers to the constant multiplicative factors attached to the variables in an expression are known as Numerical Coefficient. It differs from Literal Coefficient.The Numerical Coefficient is always written in front of the variable as shown in the expression given below: , where are numerical coefficients.Numerical Coefficient is more frequently referred as Coefficient.the numerical coefficient for the term 10x4 is 10.The numerical coefficients for the expression 3x2 + x + 1 are 3, 1, and 1.
This sequence can be generalized as: 1+10^-(n+2) where n = 0,1,2,3,.... As n goes to infinity, 10^(-inf) goes to zero. So, the final term in the sequence will be 1.