How are sides RS and RT related to each other?

Answer: Angle T is larger than angle S. So by the side opposite to angle to (side RS) is longer than the side opposite to angle S (side RT). Therefore, side RS is longer than side RT.
In triangle RST, Side RS is longer than side RT.
" Triangle is defined as the 2- dimensional closed figure with three sides , three vertices, and three angles enclosed in it."
Theorem used
In a triangle , greater angle has longer side opposite to it.
According to the question,
In triangle RST,
Measure of ∠RST = 50°
Measure of ∠RTS = 65°
As per the diagram shown,
In triangle RST ,
Side opposite to ∠RST is RT.
Side opposite to ∠RTS is RS
65° > 50°
⇒Measure of ∠RTS > Measure of ∠RST
Apply stated theorem of a triangle, we get
RS > RT
Hence, in triangle RST, Side RS is longer than side RT.
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