Find which one word cannot be made from the l | vedclass

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(A) To determine which word cannot be formed,we compare the letters in each option with the letters available in the word $ADULTERATION$.The letters a

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$RETURN$

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(A) To determine which word cannot be formed,we compare the letters in each option with the letters available in the word $ADULTERATION$.The letters available in $ADULTERATION$ are: $A, D, U, L, T, E, R, A, T, I, O, N$.$1$. $RETURN$: $R, E, T, U, R, N$. All these letters are present in $ADULTERATION$.$2$. $RELATION$: $R, E, L, A, T, I, O, N$. All these letters are present in $ADULTERATION$.$3$. $RETAIL$: $R, E, T, A, I, L$. All these letters are present in $ADULTERATION$.$4$. $TOILET$: $T, O, I, L, E, T$. The word $ADULTERATION$ contains only one $L$. The word $TOILET$ requires one $L$,which is available. However,checking the letters again: $A(2), D(1), U(1), L(1), T(2), E(1), R(1), I(1), O(1), N(1)$.Wait,let's re-examine $TOILET$: $T, O, I, L, E, T$. It uses two $T$s,one $O$,one $I$,one $L$,and one $E$. All these are present in $ADULTERATION$. Let's re-check the options carefully. Actually,looking at $ADULTERATION$: $A, D, U, L, T, E, R, A, T, I, O, N$. All options $RETURN, RELATION, RETAIL, TOILET$ can be formed. Wait,let's check $RETAIL$ again: $R, E, T, A, I, L$. Yes. Let's check $TOILET$: $T, O, I, L, E, T$. Yes. Let's check $RETURN$: $R, E, T, U, R, N$. $ADULTERATION$ has only one $R$. $RETURN$ requires two $R$s. Therefore,$RETURN$ cannot be formed.

Find which one word cannot be made from the letters of the given word.
$ADULTERATION$

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Find which one word cannot be made from the letters of the given word.$ADULTERATION$