x^2+y^2 = 58 ,xy =21 ,x+y=?
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Solution :
Given that,
x² + y² = 58, xy = 21, x + y = ?
We know that,
(x + y)² = x² + y² + 2xy
Putting the given values, We get
(x + y)² = 58 + 2×(21)
(x + y)² = 58 + 42
(x + y)² = 100
⇒ (x + y) = √( 100 )
⇒ x + y = ± 10
Given that,
x² + y² = 58, xy = 21, x + y = ?
We know that,
(x + y)² = x² + y² + 2xy
Putting the given values, We get
(x + y)² = 58 + 2×(21)
(x + y)² = 58 + 42
(x + y)² = 100
⇒ (x + y) = √( 100 )
⇒ x + y = ± 10
neelprajapati08:
Very much thanks
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