If one root of the equation 3x² +ax +12 = 0 is 3 than a =?
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3x2+ax−2=0
Since, one root is 1, then x=1
⇒ 3(1)2+a(1)−2=0
⇒ 3+a−2=0
⇒ a+1=0
⇒ a=−1
⇒ Now, it is given that ax2+6ax−b=0 has equal roots.
∴ b2−4ac=0
⇒ (6a)2−4(a)(−b)=0
⇒ 36a2+4ab=0
⇒ 36(−1)2+4(−1)b=0 [ Substituting a=−1 ]
⇒ 36−4b=0
⇒ 4b=36
∴ b=9
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