If Y Mx+4 Is Tangent To Both The Parabolas. Parametric equation of x2 = −32y: − 3 2 2.72 3 − 6 4 4 − 1 2 8 open in app solution
If y =mx+4 is a tangent to both the parabolas,y^2=4x and x² =2by then b is equalequals to this problem has been solved! B = 0 ⇒ b = −128.
If Y = Mx +4.
Any tangent to the parabola y^ 2 = 4x is y =mx + a/m.
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The correct answer is the given line equation is y = mx+4.(i) the equation of the tangent to the parabola y2=4x is y=mx+1m.(ii)from (i) and (ii) 4=1m⇒m=14so line y=14x+4.
If \ ( Y=M X+4 \) Is A Tangent To Both The Parabolas, \ ( Y^ {2}=4 X \) And \ ( X^ {2}=2 \) By,.
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The Correct Answer Is The Given Line Equation Is Y = Mx+4.(I) The Equation Of The Tangent To The Parabola Y2=4X Is Y=Mx+1M.(Ii)From (I) And (Ii) 4=1M⇒M=14So Line Y=14X+4.
− 3 2 2.72 3 − 6 4 4 − 1 2 8 open in app solution
If Y = Mx + 4 Is A Tangent To Both The.
Equation of tangent becomes y = x/4 + 4.
Y = M X + 4 Is A Tangent To Both The Parabolas, Y 2 = 4 X And X 2 = 2 B Y.
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