If : 1111=4
2222=16
3333=36
4444=64
55*55=?

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Solution

$Considering the pattern that follows : 55 \times 55 means {(5 + 5)}^{2} = {(10)}^{2} = 100$

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Similar questions

1^{1!} \times 2^{2!} \times 3^{3!} \times 4^{4!} \times 5^{5!} \times \dots \dots 10^{10!}

The remainder obtained when $(1^{1} + 2^{2} + 3^{3} + 4^{4} + 5^{5} + \dots 10^{10})$ is divided by 4 is

(11)_{2} + (22)_{3} + (33)_{4} + (44)_{5} + (55)_{6} + (66)_{7} + (77)_{8} + (88)_{9} = (?)_{10}

1^{1} \times 2^{2} \times 3^{3} \times 4^{4} \times 5^{5} \times 6^{6} \times \dots \times 49^{49}

11, 22, 33, 44, 55, 66, 77 ?

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