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A number is divisible by … , if it ends in $000$ , or in three digits which form a number divisible by $8 .$

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Solution

A number is divisible by $8$ , if it ends in $000$ , or in three digits which form a number divisible by $8 .$
Ex -: a) $2000$ ends in $000$ so it is divisible by $8 .$
b ) $7832$ , in $7832$ last three digits $832$ is divisible by $8 .$ So $7832$ is divisible by $8 .$
Hence , a number is divisible by $8$ , if it ends in $000$ , or in three digits which form a number divisible by $8 .$

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Q. A number is divisible by 8 if the number formed by the digit in ............. place is divisible by 8.

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Question 83

In the following question, state whether the given statement is true (T) or false (F).
A number with 4 or more digits is divisible by 8 if the number formed by the last three digits is divisible by 8.

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Fill in the blanks :A number is divisible by … , if it ends in 000 , or in three digits which form a number divisible by 8.

Fill in the blanks :
A number is divisible by … , if it ends in $000$ , or in three digits which form a number divisible by $8 .$