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Refer the attachment for figure
Consider the intersecting point of DB and CE as O
Now since DB is a diagonal and the figure is a square, => angle DBE = 45°
(A diagonal of a square divides the interior angles into half, that is, 45°)
and angle EOB = 75° (Vertically opposite angles)
Now in ∆EOB,
x lies exterior to angle EOB and angle OBE
so by exterior angle property of a ∆,
x = angle EOB + angle OBE
=> x = 75° + 45°
=> x = 120°
Hope it helps dear friend ☺️✌️
Consider the intersecting point of DB and CE as O
Now since DB is a diagonal and the figure is a square, => angle DBE = 45°
(A diagonal of a square divides the interior angles into half, that is, 45°)
and angle EOB = 75° (Vertically opposite angles)
Now in ∆EOB,
x lies exterior to angle EOB and angle OBE
so by exterior angle property of a ∆,
x = angle EOB + angle OBE
=> x = 75° + 45°
=> x = 120°
Hope it helps dear friend ☺️✌️
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