Numbers of type k thermocouples are required in series to get 1.5v from a process at temperature about 700 c with the reference junction of 21 c. Voltage for type k thermocouple
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Explanation:
1234...44/45
45=5*9
So now do it separately
123..44/5
= 4 remainder
Now to check divisibility of 3 add all the numbers
The number are from 0 to 9 (Sum of digits 45)
then 10 to 19 (Digit sum 45+1x10 = 55)
then 20 to 29 (Digit sum 45+2x10 = 65)
then 30 to 39 (Digit sum 45+3x10 = 75) and
then 40 to 44 (digit sum (10+4x5 = 30)
Therefore total digit sum come out to be (45+55+65+75+30 = 270)
270/9
= 0 remainder
So our answer is that number which leaves remainder 4 when divided by 5 & 0 when divided by 9.
Let that number be N
N/5 = 4 remainder
So N could be 5+4 = 9,14,19,...
N/9 = 0 remainder
N could be 9,18,...
The very first number common in both is 9
So remainder is 9
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