A digit is large if it is between 55 and 99, inclusive. A positive integer is large if all of its digits are large.You are given an integer x𝑥. Can it be the sum of two large positive integers with the same number of digits?InputThe first line contains a single integer t𝑡 (1≤t≤1041≤𝑡≤104) — the number of test cases.The only line of each test case contains a single integer x𝑥 (10≤x≤101810≤𝑥≤1018).OutputFor each test case, output YESYES if x𝑥 satisfies the condition, and NONO otherwise.You can output YESYES and NONO in any case (for example, strings yESyES, yesyes, and YesYes will be recognized as a positive response).ExampleinputCopy11133720013939381434987654321234567891111111111111111142019841069119outputCopyYESNOYESYESNOYESNOYESYESNONONoteIn the first test case, we can have 658+679=1337658+679=1337.In the second test case, it can be shown that no numbers of equal length and only consisting of large digits can add to 200200.In the third test case, we can have 696969+696969=1393938696969+696969=1393938.In the fourth test case, we can have 777+657=1434777+657=1434.
Question
A digit is large if it is between 55 and 99, inclusive. A positive integer is large if all of its digits are large.You are given an integer x𝑥. Can it be the sum of two large positive integers with the same number of digits?InputThe first line contains a single integer t𝑡 (1≤t≤1041≤𝑡≤104) — the number of test cases.The only line of each test case contains a single integer x𝑥 (10≤x≤101810≤𝑥≤1018).OutputFor each test case, output YESYES if x𝑥 satisfies the condition, and NONO otherwise.You can output YESYES and NONO in any case (for example, strings yESyES, yesyes, and YesYes will be recognized as a positive response).ExampleinputCopy11133720013939381434987654321234567891111111111111111142019841069119outputCopyYESNOYESYESNOYESNOYESYESNONONoteIn the first test case, we can have 658+679=1337658+679=1337.In the second test case, it can be shown that no numbers of equal length and only consisting of large digits can add to 200200.In the third test case, we can have 696969+696969=1393938696969+696969=1393938.In the fourth test case, we can have 777+657=1434777+657=1434.
Solution
This problem is asking whether a given integer can be the sum of two "large" integers. A "large" digit is defined as a digit between 55 and 99, inclusive. A "large" integer is an integer where all of its digits are "large".
The input will be a single integer t (1≤t≤104), which represents the number of test cases. Each test case will contain a single integer x (10≤x≤1018).
The output should be "YES" if x can be the sum of two "large" integers with the same number of digits, and "NO" otherwise. The case of the output does not matter (e.g., "YES", "yes", "Yes" are all acceptable).
For example, if the input is 1337, the output would be "YES" because 658 and 679 are two "large" integers with the same number of digits that add up to 1337. However, if the input is 200, the output would be "NO" because there are no two "large" integers with the same number of digits that add up to 200.
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