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[" 1.1.Show that the lines represented b...

[" 1.1.Show that the lines represented by "(bx+my)^(2)-3(mx-ly)^(2)=0" and "lx+my+n=0" form an eqat "],[" triangle with area "(n^(2))/(sqrt(3)(t^(2)+m^(2)))]

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The lines (lx+my)^2-3(mx-ly)^2=0 and lx+my+n=0 forms

The lines (lx+my)^2-3(mx-ly)^2=0 and lx+my+n=0 forms

The lines (lx+my)^2-3(mx-ly)^2=0 and lx+my+n=0 forms

The lines (lx+my)^2-3(mx-ly)^2=0 and lx+my+n=0 forms

Prove that the line lx+my+n=0 and the pair of lines (lx+my)^2-3(mx-ly)^2=0 form an equilateral triangle and its area is (n^2)/(sqrt(3)(l^2+m^2))

If lx + my + n = 0 is tangent to the parabola x^(2)=y , them

If lx + my + n = 0 is tangent to the parabola x^(2)=y , them