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Re: K is a two-digit number, if the sum of the tens and unit [#permalink]
I agree...k cannot be determined without further information.
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Re: K is a two-digit number, if the sum of the tens and unit [#permalink]
yah, there are more than one solution, Laxi.

laxieqv wrote:
K is a two-digit number, if the sum of the tens and unit digits is 3 less than the product of the two digits. What is the value of K?


how about -30 [10(-3) + 0], since 3 is -ve and 0 cannot be -ve or +ve.

sum = -3
product = 0
diff = -3

though it is only an additional one but i am not sure how correct it is?
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Re: K is a two-digit number, if the sum of the tens and unit [#permalink]
when K has several values,
given in the choice one can select the right answer.



ccax wrote:
K = 10A + B
A + B = A*B-3
A*B - A = B + 3
A*(B - 1) = B + 3
A = (B + 3)/(B - 1)

Then check the possible cases where both A and B
are integers. Start with B = 0 and end with B = 9.

This leads to 52, 33 and 25, so K cannot be determined.




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