
Q4. First Summative Test(Triangle Inequality Theorem)
QuizΒ by monica72
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Which of the following statements is true based on Angle-Side Relationship Theorem?
The sum of the lengths of any two sides of a triangle is always _________.
The measure of an exterior angle of a triangle is always _________.
If two sides of one triangle are congruent to two sides of another triangle, but the included angle of the first triangle is greater than the included angle of the second, then the third side of the first triangle is ________________.
Which of the following inequalities theorem is applicable in two triangles?
Which side of β SET is the longest?

Which side is the shortest?

What theorem is applied?

Which of the following angles is an exterior angle of β EAR?

Which of the following could NOT be used as the length of the sides of a triangle?
Β List the sides of βTRI in order from longest to shortest measure.

In the figure below, which of the following statements is true?

Hinges are used to fasten two things together and allow adjustment, rotation, twisting, or pivoting. Which of the following is NOT a hinged device?
Jason found out that two sides of two triangles are congruent. As he measures the included angle between these sides, he found out that the measure of the side opposite to the included angle of the first triangle is longer than the measure of the side to the included angle of the second triangle. What theorem did Jason use?
Each of Angel, Anne, Luis and Sam was given a 15-inch piece of stick. They were instructed to create a triangle. Each cut the stick in their own chosen lengths as follows: Angelβ5 in, 5 in, 5 in; Anneβ3 in, 5 in, 7 in; Luisβ6 in, 4 in, 5in; and Samβ3 in, 4 in, 8 in. Who among them was not able to form a triangle?
Which is always true about the measure of an exterior angle of a triangle?
Which of the following numbers of the same unit could represent the side lengths of a triangle?
Which is the largest angle?

Which is the smallest angle?

What theorem is applicable in determining the smallest and largest angles of βπππ·?

1.Β Β Β Which side of βππ΄π is the shortest?

Which side of βππ΄π is the longest?

What theorem is applicable in determining the shortest and longest sides of βππ΄π?

Which of the following could be a possible measure of the third side of the triangle if the two sides measure 12 meters and 25 meters?
Given below is βπ΄π π. List the sides from the longest to the shortest.

What is the measure of β π΄?

What is the measure of β πΊπ π·?

Which is the longest side of βπ π΄π·?
What theorem supports this statement, βIn an obtuse triangle, the longest side is opposite the obtuse angle.β
You are asked to fence a triangular lot. Two sides of the lot have lengths 20 meters and 14 meters. What is the maximum whole number of meters of fence do you possibly need?
What is the largest angle?

What is the smallest angle?

Which of the following lengths in cm are possible measures of the sides of a triangle?
Β Which of the following theorems will support your answer in number 33?
Which of the following statements is true?

Which of the following statements is true?

What theorem did you apply to answer item numbers 35 and 36?

The measures of the angles of βπ·πΈπΉ are as follows: πβ π· = 2π₯ + 3; πβ πΈ = 2π₯ + 5; and πβ πΉ = π₯ β 8. Arrange the sides in increasing order of length.
What can you conclude in the given figures?

What theorem did you use to answer item number 39?
