If a number that is divisble
by 3, has 8 in its unit
place, then what can be
possible digits in tens place?
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Answer:
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Step-by-step explanation:
Let the tens place digit be x.
The units place digit is 3.
∴ Number = (10x + 3) ... (1)
Given:
7( x + 3) = (10 x + 3)
7 x + 21 = 10 x + 3
∴ 10 x - 7x = 21 - 3
⇒ 3 x = 18
or x = 6
Using x = 6 in equation (1):
The number is 63
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