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Irina786
@Irina786
June 2022
2
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find the unit digit of the given expression:(216)^1000×(625)^2000×(514)^3000
Answers & Comments
siddhartharao77
Verified answer
Given,
(216)^1000 = The unit's place is 6.
(625)^2000 = The unit's place is 5.
(514)^3000 = The unit's place is 6.
Now, On multiplying three expressions unit's place, we get
6 * 5 * 6 = 180(Unit's place is 0).
Therefore the unit's digit of (216)^1000 * (625)^2000 * (514)^3000 = 0.
Hope this helps!
14 votes
Thanks 21
Róunak
Here, we have...
=============
>> The unit's place of this number is 6
>> The unit's place of this number is 5
>>The unit's place of this number is 4
A/Q,
( 6*5*4) = 180
In the number above, we see that it's unit place is 0
So,
The unit digit of the given expression:-
(216)^1000×(625)^2000×(514)^3000 is 0
Hope it helps!!
5 votes
Thanks 12
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Answers & Comments
Verified answer
Given,(216)^1000 = The unit's place is 6.
(625)^2000 = The unit's place is 5.
(514)^3000 = The unit's place is 6.
Now, On multiplying three expressions unit's place, we get
6 * 5 * 6 = 180(Unit's place is 0).
Therefore the unit's digit of (216)^1000 * (625)^2000 * (514)^3000 = 0.
Hope this helps!
=============
>> The unit's place of this number is 6
>> The unit's place of this number is 5
>>The unit's place of this number is 4
A/Q,
( 6*5*4) = 180
In the number above, we see that it's unit place is 0
So,
The unit digit of the given expression:-
(216)^1000×(625)^2000×(514)^3000 is 0
Hope it helps!!