a 3-digit number 93a is added to another 3-digit number 365 to give 4-digit no 1698,which is divisible by 11.find the value of a/b.ans3/2
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Answer :
Explanation -
Finding the value of B -
Given :
1b98 is divisible by 11.
1b98
b + 8 = 1 + 9
b + 8 = 10
b = 10 - 8
b = 2 .
1b98 = 1298
Finding the value of a -
Given : 93a is added to 365 gives 1b98.
we know the value of "b" = 2
1b98 = 1298
93a + 365 = 1298
93a = 1298 - 365
93a = 933
a = 3.
Hence : a/b = 3/2.
Explanation -
Finding the value of B -
Given :
1b98 is divisible by 11.
1b98
b + 8 = 1 + 9
b + 8 = 10
b = 10 - 8
b = 2 .
1b98 = 1298
Finding the value of a -
Given : 93a is added to 365 gives 1b98.
we know the value of "b" = 2
1b98 = 1298
93a + 365 = 1298
93a = 1298 - 365
93a = 933
a = 3.
Hence : a/b = 3/2.
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