Determine the limits between which 'n' must lie in order that the equation
may have real roots.
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Answered by
15
Solution:-
Refer to the Attachment!!
Attachments:
mkrishnan:
n is less than 2
Answered by
2
Answer:
Step-by-step explanation:
here A = 2a^2
B = 2anc
C = [n^2-2]c^2
to get real roots the discriminant should be non negative
B^2 -4AC ≥ 0
4a^2n^2c^2 - 4 [2a^2] [n^2-2]c^2 ≥ 0
divide by 4a^2c^2
n^2 - [2] [n^2-2] ≥ 0
n^2 - 2n^2 +4 ≥ 0
- n^2 +4 ≥ 0
4 ≥ n^2
-2 ≤ n ≤ 2
limits of n is [ -2 , 2]
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