the sum of the digits of two-digit number is 15. if the digist are reversed the new number is 27 less than the original number. Find the original number
interesting problem
let's say that the 10th digit is a and the units to be b
then a + b = 15
our two digit number can be represented as 10a + b
so if you reverse the order it becomes 10b + a
the new one is 27 less than the original number, so your other equation will be 10b+a = 10a+b -27
now that you have two equations with two unknowns, you can solve for the system of equations.
please help me with the answer :(
the two eqs are a+b=10 10b+a-10a-b=-27 9a-9b=-27
which is it a+b=15 or a+b=10?
ah...a+b=15
Did you guys find the number?
a+b=15 9a-9b=-27 are the two eqs solving the two eqs... a=6 n b=9
96 , 9+6=15 69=96-27
So, the original number is 96.
Looks like a good Bingo lol
but as yuki took the places of digits,,10a+b gives 69:S
i guess second eq should be 10b+a+27=10a+b ???
I gave yuki a medal anyway
You're getting one too
:)
n u know i made mistake in solving a qs too :P
It is the spirit of the effort that counts.
right...but it surly confuses the one who posts the question
thank you guys u are life saaaavvveeeerrrssss
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