Assertion: right triangle's angle | /r/CapableOf | measure 45°
Facets:
value: respectively
type: MANNER
Source sentences:
text: Hence, the angles respectively measure 45° (π/4), 45° (π/4), and 90° (π/2).
text: Hence, the angles respectively measure 45° (π/4), 45° (π/4), and 90° (π/2).
text: With the three angles adding up to 180° (π) the angles respectively measure 45° $ (\frac{\pi}{4}), $ 45° $ (\frac{\pi}{4}), $ and 90° $ (\frac{\pi}{2}).
text: With the three angles adding up to 180° (π) the angles respectively measure 45° $ (\frac{\pi}{4}), $ 45° $ (\frac{\pi}{4}), $ and 90° $ (\frac{\pi}{2}).
text: Since two angles measure 45°, this is an isosceles triangle and we have b = 1.
text: (An angle measuring 45° is, in radians, π/4 .)