Given,
The angles of a triangle are in the ratio of 3 : 4 : 8
Let the angles of the triangle are 3p, 4p, 8p
$$=$$>Â 3p + 4p + 8p = $$180^{\circ\ }$$
$$=$$>Â 15p = $$180^{\circ\ }$$
$$=$$>Â p =Â $$12^{\circ\ }$$
$$\therefore\ $$The angles of the triangle are $$36^{\circ\ }$$, $$48^{\circ\ }$$, $$96^{\circ\ }$$
$$=$$> The triangle is an obtuse angled as one angle is greater than $$90^{\circ\ }$$
Hence, the correct answer is Option A
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