Answer:
ST & TS are congruent
RST and UTS are congruent
Step-by-step explanation:
The question is not properly presented; however, I've added an attachment to give a clear picture of the question.
Required
State the property that justifies:

Triangles 
From the question, we have that:


In plane geometry, the length of ST is still the same as the length of TS.
This implies that:
because ST is congruent to TS
Moving further to determine the relationship between triangles 
Comparing both triangles:
They have a similar side ST and TS because 
And we also have that: 
So, we can conclude that:
because they are congruent
Answer:
13/6
Step-by-step explanation:
Perimeter: Add up all of the sides of a shape
Area: Length times width
Hello.
Since 3 < pi < 4,
√9 < pi √16
In fact, since pi^2 = 9.86,
<span>√9 < pi < √10.
Which means the you</span><span> can find pi between square roots √9 and √10.
</span>
Have a nice day
Answer:
(x ÷ 8) + 23 – 4 = 36
x = 136
Step-by-step explanation: