find p which quadratic equation (p+1)x^2-6(p+1)x+3(p+q)=0 has equal roots find the roots of the equation
sanidhyasingla:
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(p+1)x2−6(p+1)x+3(p+q)=0
Equal roots means, b2=4ac ( in quadratic ax2+bx+c=0 )
Hence root is x=−b2a
Applying to above,
Root is x=6(p+1)2(p+1)=3
And to find p, we use b2=4ac
36(p+1)2=4∗(p+1)∗3(p+q)
3(p+1)=p+q
2p=q−3
p=q−32
answered Oct 17, 2016 by pady_1
The value of p=3 q=9
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