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In ΔUVW, � � ‾ UW is extended through point W to point X, m ∠ � � � = ( � + 19 ) ∘ m∠UVW=(x+19) ∘ , m ∠ � � � = ( � + 13 ) ∘ m∠WUV=(x+13) ∘ , and m ∠ � � � = ( 5 � + 14 ) ∘ m∠VW…
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In ΔUVW, � � ‾ UW is extended through point W to point X, m ∠ � � � = ( � + 19 ) ∘ m∠UVW=(x+19) ∘ , m ∠ � � � = ( � + 13 ) ∘ m∠WUV=(x+13) ∘ , and m ∠ � � � = ( 5 � + 14 ) ∘ m∠VW…
asked
Apr 18, 2024
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In ΔUVW,
�
�
‾
UW
is extended through point W to point X,
m
∠
�
�
�
=
(
�
+
19
)
∘
m∠UVW=(x+19)
∘
,
m
∠
�
�
�
=
(
�
+
13
)
∘
m∠WUV=(x+13)
∘
, and
m
∠
�
�
�
=
(
5
�
+
14
)
∘
m∠VWX=(5x+14)
∘
. Find
m
∠
�
�
�
.
m∠WUV.
Mathematics
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Maxhawkins
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Maxhawkins
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Answer:
m∠WUV=135°
Hope
this
helps
.
Adam Alexander
answered
Apr 22, 2024
by
Adam Alexander
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