(A) To find the new numbers,we interchange the first and second digits of each given number:$513 \rightarrow 153$$248 \rightarrow 428$$371 \rightarrow

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(A) To find the new numbers,we interchange the first and second digits of each given number:$513 \rightarrow 153$$248 \rightarrow 428$$371 \rightarrow 731$$634 \rightarrow 364$$167 \rightarrow 617$Comparing the new numbers: $153, 428, 731, 364, 617$.The lowest number among these is $153$,which corresponds to the original number $513$.

Competitive Reasoning Series completion Series completion

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Following questions are based on the five three-digit numbers given.
$513, 248, 371, 634, 167$
If the positions of the first and the second digits in each of these numbers are interchanged,which of the following will be the lowest number among them?

A
$513$
B
$248$
C
$371$
D
$634$

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Following questions are based on the five three-digit numbers given.$513, 248, 371, 634, 167$If the positions of the first and the second digits in each of these numbers are interchanged,which of the following will be the lowest number among them?

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How many such digits are there in the number $8,3,1,6,5$ each of which is as far away from the beginning of the number as when the digits are rearranged in ascending order within the number?

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Following questions are based on the five three-digit numbers given.
$513, 248, 371, 634, 167$
If the positions of the first and the second digits in each of these numbers are interchanged,which of the following will be the lowest number among them?

Study the following arrangement carefully and answer the question.
$O, 4, E, J, 5, T, 1, A, M, Q, 3, 8, N, I, K, 7, W, F, 6, S, 9, U, 2, Y, X$
If all the numbers in the above arrangement are dropped,which of the following will be the ninth to the left of $S$?

Find out the wrong term from the given series.
$89, 78, 86, 80, 85, 82, 83$

Study the following arrangement carefully and answer the question given below:
$R, 4, E, J, 5, T, 1, A, M, Q, 3, 8, N, I, K, 7, W, F, 6, D, 9, U, 2, Y, V$
Which of the following is the fourth to the right of the tenth from the right end of the above arrangement?