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 If at least one root of 2x2+3x+5=0 and ax2+bx+c=0,a,b,cN  is common, then the maximum value of a+ b +c is

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a
10
b
0
c
does not exist
d
 None of these

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detailed solution

Correct option is C

Roots of the equation 2x2+3x+5=0 are
x=3±9406 (imaginary roots) 
Hence, both roots coincide, so on comparing
a2=b3=c5=k         a=2k,b=3k,c=5k        a+b+c=10k
So, maximum value does not exist. 

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