jtown09 jtown09
  • 28-02-2021
  • Mathematics
contestada

In AUVW,UV = WU and m_W = 31°. Find mZU.

In AUVWUV WU and mW 31 Find mZU class=

Respuesta :

akposevictor
akposevictor akposevictor
  • 05-03-2021

Answer:

m<U = 118°

Step-by-step explanation:

∆UVW is an isosceles ∆ because it has two equal sides, UV and WU.

UV is opposite to <W = 31°

WU is opposite to <V = 31° (this is because the two equal sides of an isosceles ∆ has opposite angles that are also congruent).

Thus:

m<U = 180 - (m<W + m<V) (sum of triangle)

m<U = 180 - (31 + 31)

m<U = 118°

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