√5m²-√5m+√5=0 which of the following statement is true for this given equation ?
(A) Real and uneual roots
(B) Real and equal roots
(C) Roots are not real
(D) Three roots
Answers
Answered by
55
Option c is correct
Discriminant = b² - 4ac
=> (-√5)² - 4(√5)(√5)
=> 5 - 20
=> -15
As -15< 0, the equation doesnt have any real root.
Discriminant = b² - 4ac
=> (-√5)² - 4(√5)(√5)
=> 5 - 20
=> -15
As -15< 0, the equation doesnt have any real root.
Answered by
43
Hi ,
Compare √5m² - √5 m + √5 = 0 with
am² + bm + c = 0 , we get
a = √5 , b = -√5 , c = √5
Discreaminant ( D )= b² - 4ac
D = ( -√5 )² - 4 × √5 × √5
= 5 - 4 × 5
= 5 - 20
D = -15
D < 0
Therefore ,
Roots are not real .
Option ( C ) is correct.
I hope this helps you.
: )
Compare √5m² - √5 m + √5 = 0 with
am² + bm + c = 0 , we get
a = √5 , b = -√5 , c = √5
Discreaminant ( D )= b² - 4ac
D = ( -√5 )² - 4 × √5 × √5
= 5 - 4 × 5
= 5 - 20
D = -15
D < 0
Therefore ,
Roots are not real .
Option ( C ) is correct.
I hope this helps you.
: )
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