If all the letters in the word PRINCE are rea | vedclass

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(C) The original word is $PRINCE$.The positions of the letters are:$P(1), R(2), I(3), N(4), C(5), E(6)$.Arranging the letters of $PRINCE$ in alphabeti

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(C) The original word is $PRINCE$.The positions of the letters are:$P(1), R(2), I(3), N(4), C(5), E(6)$.Arranging the letters of $PRINCE$ in alphabetical order:$C, E, I, N, P, R$.Comparing the original and rearranged positions:Original: $P, R, I, N, C, E$Alphabetical: $C, E, I, N, P, R$Comparing index by index:$1: P 
eq C$$2: R 
eq E$$3: I = I$$4: N = N$$5: C 
eq P$$6: E 
eq R$Thus,the letters $I$ and $N$ remain in their original positions. Therefore,two letters remain unchanged.

If all the letters in the word $PRINCE$ are rearranged in alphabetical order,then how many letter$(s)$ will remain unchanged?

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