The difference of two numbers is 2,and their product is 80. What numbers are they?
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Answer:
let the number be y
therefore other number=y+2
(y+2) y= 80
y^2 + 2y -80= 0
-b+-√b^2-4ac/2a= -2 +- √4+320/2
-2+-18/2 = 16/2=8 and -2-18/2 = -20/2= -10
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let two nos. be x and y,
x - y = 2
x= 2 ± y. ... (1)
x * y = 80
Substitute, 'x' from eqn. (1),
2 + y *y = 80
y² = 80 - 2
y² = 78
y = 8.8 (approx.)
Substitute 'y’ from above ,
x =. 2 + 8
x = 10
So, we get x = 10 and y = 8
Verification:
Rule 1 : x - y = 2,
10 - 8 = 2.
Rule 2 : x*y =80
10*8 = 80.
HENCE, PROVED.
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