Determine if these triangles are similar and if they are what postulate or theorem proves similarity? Profile pic is diagram of question I will medal and fan!!
@hartnn. Help!!
@jjhony19 help!
@johnyy19 help
@jhonyy19 help!!
jhonyy9 - hence is right
How to do the question help
The figure is too small.
Would you wait if I turn on my computer and attaché the picture I am using a mobile could you give me like five mins
Hi, how to attach?
never mind found it
is the picture good?
hello
below to this window where you write the answers to a question so there are these blue windows with pescription equation and draw and attach file so there can you attach files and imagies
i did
sorry these are so smaller like before i dont see it clearly too
ill retry and take batter pic give me a second
Good?
What postulate or theorem proves the similarity
yes now i see it but there are some mistaque what is about angle F not is same 75 degree like angle B or angle C not is right same like angle E ? ohhhh yes i see it now - so not is sure that these triangles are similare - yes ? you need determine than are similare or not - yes ?
Determine if these triang;es are similar and if they are what postulate or theorem proves the similarity?
SSS similarity theorem, SAS similarity theorem, AA similarity postulate, these triangles ar enot similar
a, b, c, or d?
@mathstudent55 help if you can?:)
Look at the angles of the left triangle. Given: 20, 75 What is the measure of the third angle of the left triangle?
What is the measure of angle C?
ok. so bc angle A has 20 degree and angle B has 75 degree so from these result that the 3rd angle so angle C need being by 180-(20+75) =180-95 = 85 degree in the other triangle angle A has 20 degree and angle E is right so has 90 degree so the 3rd angle need being by 180-(90+20) =180-110=70 degree so fom these result these triangles not are similar sure
C is 85?
The answer is these triangles are not similar?
Correct. Triangle ABC m<A = 20 m<B = 75 m<C = 85 As soon as you see one angle in triangle DEF that is not the same measure as any angle in triangle ABC, the triangles cannot be similar. Since m<E = 90, and no angle in triangle ABC has measure 90, the triangles cannot be similar.
Definition of similar triangles: Two triangles are similar if all angles of one triangle are congruent to the corresponding angles of the other triangle, and the lengths of all pairs of corresponding sides are in the same ratio.
D is the answer it definitely makes sense thank you so much both:)
Finding value???
0.9272 sin 68
22.64 answer?
@mathstudent55
@jhonyy9
@hartnn
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