If a six digit number 93p25q is divisible by 88 then find the value of p and q
Answers
Answered by
18
11*8=88so
2*4=8
we want the last two digits divisible by 4. 93p256. 9+p+5=14+p
3+2+6 =11
14+p-11
p as 8
2*4=8
we want the last two digits divisible by 4. 93p256. 9+p+5=14+p
3+2+6 =11
14+p-11
p as 8
Answered by
13
Answer:
p = 8
q = 6
Step-by-step explanation:
If a six digit number 93p25q is divisible by 88 then find the value of p and q
93p25q to be divisible by 88
88 = 8 * 11
Number should be divisible by 11
9 - 3 + p - 2 + 5 - q should be divisible by 11
9 + p - q should be divisible by 11
=> p - q = 2
number will be divisible by 8 if last 3 digits are divisible by 8
=> 25q should be divisible by 8
256 is divisible by 8
=> q = 6
p - 6 = 2
=> p = 8
number = 93p25q = 938256
938256 = 88 * 10662
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