Find two numbers whose product is equal to its difference
Answers
Answered by
5
Hey!!
Here is the answer..
The two numbers whose product is equal to it's difference is 2 and -2
Let's check, is it right or not..
Their product =
Their difference =
Here,
Their Product= Their Difference
{ - 4 = - 4 }
Hence,
It's right that two numbers whose product is equal to its difference are 2 and - 2.
I hope my answer helped!!
Here is the answer..
The two numbers whose product is equal to it's difference is 2 and -2
Let's check, is it right or not..
Their product =
Their difference =
Here,
Their Product= Their Difference
{ - 4 = - 4 }
Hence,
It's right that two numbers whose product is equal to its difference are 2 and - 2.
I hope my answer helped!!
Anonymous:
Nice
Answered by
7
Let the First Number be x and second be y
(Where y>x)
Now,
According to question
Product of terms = difference of terms
xy = y - x
We have only one equation. Therefore it can only be solved using trail and error method.
(1) x = 1
No Solutions possible
2) x =2
2y = y - 2
y = -2
Similarly ,
When ,
x = 3 , y = -3/2
x = 4 ,. y = -4/3
And so on .. so on........
Hence, We can see there are many possible number whose product is equal to its difference.
Note:-(1) In case of integer solution , (2,-2) will be correct solution
2) (0,0) is also one of the possible solution
(Where y>x)
Now,
According to question
Product of terms = difference of terms
xy = y - x
We have only one equation. Therefore it can only be solved using trail and error method.
(1) x = 1
No Solutions possible
2) x =2
2y = y - 2
y = -2
Similarly ,
When ,
x = 3 , y = -3/2
x = 4 ,. y = -4/3
And so on .. so on........
Hence, We can see there are many possible number whose product is equal to its difference.
Note:-(1) In case of integer solution , (2,-2) will be correct solution
2) (0,0) is also one of the possible solution
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