The value of the WZ will be 28.18. The given figure is quadrilateral.
It is concerned with the geometry, region, and density of various 2D and 3D shapes.
In ΔZXY
∠Z+∠X+∠Y=180
∠Z+34°+90°=180°
∠Z = 56°
In Δ WZY
sin Θ = WZ/ZY
sin 56° = WZ/34
WZ= 28.18
Hence, the value of the WZ will be 28.18.
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The side WZ = 30.4.
The angles which lie on the alternate side of the line between two parallel lines.
Given a geometry in which ZY = 34, WY = 38, and ∠ZXY = 34°
In this geometry, opposite sides are equal.
WZ = XY and WX = ZY.....................(1)
The diagonal are perpendicular to each other.
∠XVY = 90°
Diagonal form four right angle triangles. Take ΔXVY
VY = WY/2
VY = 38/2
VY = 17
Using trigonometric property,
sin X° = VY / XY
sin 34° = 17/XY
XY = 30.4
From equation 1, we have
WZ = 30.4
Thus, the value of WZ is 30.4.
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