If p(x) = x²+kx+9 and p(-2) =4 the k=
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⇒ The given quadratic equation is x
2
−kx+9=0, comparing it with ax
2
+bx+c=0
∴ We get, a=1b=−k,c=9
⇒ It is given that roots are real and distinct.
∴ b
2
−4ac≥0
⇒ (−k)
2
−4(1)(9)≥0
⇒ k
2
−36≥0
⇒ k
2
≥36
⇒ k≥6 or k≤−6
∴ We can see values of k given in question are correct.
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