SOLUTION: the sum of two numbers is 10. the sum of their squares is 52. find the numbers.
i got so far"
let x=one number
let y=other number
x+y=10
-y -y
x=10-y
THEN using substituti
Algebra ->
Customizable Word Problem Solvers
-> Numbers
-> SOLUTION: the sum of two numbers is 10. the sum of their squares is 52. find the numbers.
i got so far"
let x=one number
let y=other number
x+y=10
-y -y
x=10-y
THEN using substituti
Log On
Question 22263: the sum of two numbers is 10. the sum of their squares is 52. find the numbers.
i got so far"
let x=one number
let y=other number
x+y=10
-y -y
x=10-y
THEN using substitution...
x²+y²=61
(10-y)²+y²=61
100-10y-10y+y²+y²=61
100-20y+2y²=61
2y²-20y+39=0
Now use the quadratic formula or factor it... Answer by Paul(988) (Show Source):
You can put this solution on YOUR website! x+y=10
y=-x+10 =52
a=1, b=-1, c=-42
simplify: add x=7
10-7 =3
Hence, the two numbers are 3, and 7.