what is
the value of p for which the equation 9x2-px+4=0 has real roots
Answers
Answered by
2
Answer:
P = ±12
Step-by-step explanation:
For real roots , D = 0.
Let , a = 9 ,b = -p , c = 4
by using rule discriminant rule .
D = b ^ 2 - 4 ac
=> (-p) ^2 - 4.9.4 = 0
=> p^2 - 144 = 0
=> p^2 = 144
=> p = √144
=> p =
Case -2-
when D > 0
= b^2 - 4.a.c > 0
= (-p)^2 - 4.9.4 > 0
= (p)^2 - 144 > 0
= p^2 > 144
= P > √144
= p > ±12
p is greater than ±12.
For ,more see attachment.
Attachments:
akshayavarma:
the question says just real roots. so the discriminant value can also be greater than zero right
Similar questions