Therefore, in the term it would be .
What is the sequence ?
A sequence is a list of objects, typically numbers, in which order matters, repetition is allowed, and the same elements can appear multiple times at different positions in the sequence.
Here given sequence is
Then ,
Hence, in the term it would be .
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The given statement "The exterior angles of a triangle are always obtuse." is not always true.
The given statement is "The exterior angles of a triangle are always obtuse."
We need to provide a counterexample to the given statement.
The angle is formed by a polygonalside and its extended neighbouring side. When a transversal cuts one of two lines, it creates an angle that is outside of the line.
Take an obtuse-angled triangle as a counter-example:
An obtuse-angled triangle or obtuse triangle is a type of triangle whose one of the vertex angles is bigger than 90°. An obtuse-angled triangle has one of its vertex angles as obtuse and other angles as acute angles i.e. if one of the angles measure more than 90°, then the sum of the other two angles is less than 90°.
In the figure given below, we can see in ΔABC, ∠A=110°.
Exterior angle to ∠A measures 70°.
Therefore, the given statement "The exterior angles of a triangle are always obtuse." is not always true.
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Any answer choices? Im sorry
quick please combining like terms
2) 8m + 6m=?
3) -6(2 + 3r)
4) 9 + 3n - 2
5) -5(-7 + 4p)
6) 2c - 5 + 8c
7) 8 + 6z + 3
8) 9p + p
9) 2(-6b + 5)
10) 8 - 3b + 7
Answer:
80%
Step-by-step explanation: