Question

the difference of two positive numbers is 6 and their product is 247 then find the numbers ​

Answer 1

Answer:

13 and 19

Step-by-step explanation:

let one of the numbers be

x

then the other one is

6+x

given condition

$x(6+x) = 247$

$6x + x^{2} = 247$

therefore the equation is

$x^{2}+ 6x-247 = 0$

on solving this you will get

x = 13

x = -19

but since the number is positive

the required number is 13 and

x+6 = 13+6 =  19