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Bunuel
What is the units’ digit of the following expression \(13^5*15^4*17^5\)?

A. 0
B. 1
C. 3
D. 5
E. 9

Bunuel
What is the units’ digit of the following expression \(13^5*15^4*17^5\)?

A. 0
B. 1
C. 3
D. 5
E. 9

Since 3^5 has a units digit of 3, since 5^4 has a units digit of 5, and since 7^5 has a units digit of 7, the units digit of the given product is the units digit of 3 x 5 x 7 = 105 or 5.

Answer: D
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Bunuel
What is the units’ digit of the following expression \(13^5*15^4*17^5\)?

A. 0
B. 1
C. 3
D. 5
E. 9

Asked: What is the units’ digit of the following expression \(13^5*15^4*17^5\)?

Unit digit of 3^5*5^4*7^5
= unit digit of 3*5*7=5

IMO D

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Since we have a number that ends with digit 5, the product shall have uniti digit as 0 if one of the numbers is even and 5 if all the numbers in product are odd.


In the given expression , 13 15 and 17 are odd numbers. Hence the unit digit of the number obtained is 5. OPTION C

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Bunuel
What is the units’ digit of the following expression \(13^5*15^4*17^5\)?

A. 0
B. 1
C. 3
D. 5
E. 9
\(13^5\) will have units digit as \(3\)
\(15^4\) will have units digit as \(5\)
\(17^5\) will have units digit as \(7\)

So, The units digit of \(13^5*15^4*17^5 = 3*5*7 = 5\), Answer must be (D)
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