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Question

This question is based on the five, three-digit numbers given below.
 

(Left) 126 257 352 984 751 (Right)
(Example- 697 - First digit = 6, second digit = 9 and third digit = 7)
(NOTE: All operations to be done from left to right.)
 

If 2 is added in the third digit of each number, how many numbers thus formed will be odd numbers?

The correct answer is

Two

To determine how many numbers will be odd after adding 2 to the third digit (the ones place) of each number, we can follow these steps:

1. Understanding Parity (Even vs. Odd)

A number is odd if its units (third) digit is 1, 3, 5, 7, or 9.

A number is even if its units (third) digit is 0, 2, 4, 6, or 8.

Adding 2 to the units digit of any number does not change its parity.

An even number + 2 = Even number.

An odd number + 2 = Odd number.

2. Processing the Numbers

Let's look at the given set: 126, 257, 352, 984, 751

Original NumberThird DigitNew Third Digit (+2)New NumberParity
12668128Even
25779259Odd
35224354Even
98446986Even
75113753Odd

3. Conclusion

The numbers that remain/become odd are 259 and 753.

There are Two such numbers.

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Important Questions from Number System

  1. The number 253118139 is divisible by which of the following?
  2. The number of prime numbers lying between 476 and 485, both included, is:
  3. The product of two consecutive natural numbers is 6. The greater of the two numbers is:
  4. Which of the following numbers divides 386937355?
  5. If 1 is added to each odd digit and 2 is subtracted from each even digit in the number 8317456, what will be the sum of the digits that are second from the left and second from the right?

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