
Write the following in Roman numerals 2718
Answer
509.7k+ views
Hint: The number 2718 can be expanded as 2000 + 700 + 10 + 8 and the roman number for 2000 is MM and the roman number for 700 is DCC and the roman number for 10 is X and the roman number of 8 is VIII. So use this information to get an answer
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Complete step-by-step answer:
The given number here is 2718
Lets first write the number in expanded form first which will make it easy for us to write it roman numerals
So 2718 can be written as
$ \Rightarrow 2718 = 2000 + 700 + 10 + 8$
So the roman numeral for two thousand is MM
And the roman number for seven hundred is DCC
This is given by D+C+C
That is the roman number for 500 is D and the roman number for 100 is C
So $500 + 100 + 100 = DCC$
So now the roman number of 2700 is MMDCC
And finally the roman number of 10 is X and the roman number of 8 is VIII
So 18 can be written as XVIII
So now the number 2718 can be written as MMDCCXVIII
Note: Solving these types of questions we should know conversion of natural number to roman number. Below are used in this question.
The roman number for 50 is L
The roman number for 1000 is M
The roman number for 5000 is $\overline {\text{V}} $
.
Complete step-by-step answer:
The given number here is 2718
Lets first write the number in expanded form first which will make it easy for us to write it roman numerals
So 2718 can be written as
$ \Rightarrow 2718 = 2000 + 700 + 10 + 8$
So the roman numeral for two thousand is MM
And the roman number for seven hundred is DCC
This is given by D+C+C
That is the roman number for 500 is D and the roman number for 100 is C
So $500 + 100 + 100 = DCC$
So now the roman number of 2700 is MMDCC
And finally the roman number of 10 is X and the roman number of 8 is VIII
So 18 can be written as XVIII
So now the number 2718 can be written as MMDCCXVIII
Note: Solving these types of questions we should know conversion of natural number to roman number. Below are used in this question.
The roman number for 50 is L
The roman number for 1000 is M
The roman number for 5000 is $\overline {\text{V}} $
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