difference between two positive number is 2 and their product is 17 then their sum is
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let two numbers be x and y
ATQ,
x-y=2
x=2+y ..........(1)
xy =17
(2+y)y=17
2y+y^2 -17=0 ......(2)
solve these equations by any method and find value of x and y.
ATQ,
x-y=2
x=2+y ..........(1)
xy =17
(2+y)y=17
2y+y^2 -17=0 ......(2)
solve these equations by any method and find value of x and y.
vrm:
solve completely
Answered by
0
Their sum is 8.48
Step-by-step explanation:
Let the two numbers be x and y
We are given that difference between two positive number is 2
So, x-y = 2---1
We are also given that their product is 17
So, xy = 17 ---2
Substitute the value of x from 2 in 1
Plot 1 and 2 on graph
x-y = 2 -- Blue
xy = 17 -- Green
Intersection point will provide the solution
So, (x,y)=(5.24,3.24)
Their sum =5.24+3.24=8.48
Hence Their sum is 8.48
#Learn more :
Sum of the two positive numbers is 5 and the sum of their square is 17, then their product is
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