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Correct option is (d) y=x+2 

Explaination::

tangents to the curve y2=8x is y=mx+2/m , so it must satisfy xy=-1 

\(x({mx+\frac{2}{m}})=-1\) 

\(mx^2+\frac{2}{m}x+1=0 ,\) 

since it has equal roots , therefore D=0

\(\frac{4}{m^2}-4m=0\) 

\(m^3=1 \) 

m=1

therefore , the equation of commom tangent is y=x+2

Doubtly · 3 Jun 2021 Report
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