If each of the letters in the English alphabet is assigned odd numerical value beginning with A = 1, B = 3 and so on, what will be the total value of the letters of the word NOMINAL?
Given that A =1, B=3, C=5..... and so on
so that it is followed expression $$n^{th} alphabet = 2 \times n -1$$
then NOMINAL Value = ?
N = $$ 2 \times 14 -1 =Â 27 $$
O = $$ 2 \times 15 -1 = 29 $$
M = $$ 2 \times 13 -1 = 25 $$Â
I = $$ 2 \times 9 -1 = 17 $$
N = $$ 2 \times 14 = 27 $$
A = $$ 2\times 1-1 = 1 $$
L = $$ 2 \times 12 -1 = 23 $$
therefore total value NOMINAL = 27+29+25+17+27+1+23 = 149 AnsÂ
Create a FREE account and get: