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Find the unit digit in the product 268 ...

Find the unit digit in the product `268 xx 732. `

A

0

B

6

C

2

D

3

Text Solution

AI Generated Solution

The correct Answer is:
To find the unit digit in the product of 268 and 732, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Unit Digits**: - The unit digit of 268 is 8. - The unit digit of 732 is 2. 2. **Multiply the Unit Digits**: - Now, multiply the unit digits: \[ 8 \times 2 = 16 \] 3. **Determine the Unit Digit of the Product**: - The unit digit of 16 is 6 (since we only consider the last digit). 4. **Conclusion**: - Therefore, the unit digit in the product of 268 and 732 is **6**.
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BHARDWAJ ACADEMY-NUMBER SYSTEM -CHAPTER EXERCISE
  1. The unit digit in the product (122)^(173) is

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  2. The digit in unit's place of the product 81 xx 82 xx 83 xx... xx 89 is

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  3. Find the unit digit in the product 268 xx 732.

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  4. Find the unit digit in the product of (268 xx 589 xx 826 xx 102).

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  5. Find the unit digit in (6 ^(36))^(84).

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  6. The unit's digit of the number (3127)^(173) is

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  7. The value of (3.157 xx 4126 xx 3. 198)/(63.972 xx 2835.212) is closest...

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  8. It (3)/(4) of the difference of 2(1)/(4) and 1(2)/(3) is subtracted fr...

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  9. Find the value of fraction which is shown in the given figure.

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  10. The value of fraction, shown in the given figure, is

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  11. The value of the fraction, shown in the given figure, is

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  12. If the (2)/(7)th part of a certain sum was donated and(1)/(4) th was ...

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  13. Which of the following is the smallest fraction? (8)/(25), (7)/(23),...

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  14. Arrangement of the fractions (4)/(3) , (2)/(9) , - (7)/(8) , (5)/(12) ...

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  15. Which of the following fractions is less than 7/8 and greater th...

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  16. Descending order of (15)/(16) , (11)/(20), (13)/(25) is

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  17. If two positive integers differ by 4 and sum of their reciprocals is ...

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  18. If we multiply a fraction by itself and divide to product by its recip...

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  19. Find the value of 200 xx 439 + 200 xx 321 in standard form is

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  20. Find the value of 1 ^(3) + 2 ^(3) + 3 ^(3) + ...+ upto 10th terms.

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