(1) 639 (2) 358
(3) 326 (4) 718

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Solution

In all the numbers, the last digit is equal to the sum of the first two digits except 326.
So, the answer is (3).

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Similar questions

326 + 1 + 0 □ 0 + 326 + 1

{[{\{{(\frac{- 1}{4})}^{2}\}}^{- 2}]}^{- 1}

{\{{(\frac{- 2}{3})}^{2}\}}^{3}

{(\frac{- 3}{2})}^{3} \div {(\frac{- 3}{2})}^{6}

{(\frac{- 2}{3})}^{7} \div {(\frac{- 2}{3})}^{4}

\frac{18}{7} \times \frac{7}{18}

\frac{- 4}{13} - \frac{- 3}{26} = . . . .

\frac{- 9}{14} + . . . . = - 1

\frac{- 7}{9} + . . . . = 3

. . . . + \frac{15}{23} = 4

\frac{- 4}{13} - \frac{- 3}{26} = . . .

\frac{- 9}{14} + . . . = - 1

\frac{- 7}{9} + . . . = 3

. . . + \frac{15}{23} = 4

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