Which set of measurements can represent the lengths of a triangle's sides?
Classify each set of lengths as a Triangle or Not a triangle.
Lengths of segments
Triangle
Not a triangle
3 in, 3 in, 7 in
3 in, 7 in, 8 in
o
1 in 3 in, 7 in
3 in 5 in. 7 in

{10m,21m,29m) can form a triangle

{10m,14m,29m) cannot form a triangle

{10m,29m,37m) can form a triangle

{10m,29m,40m) cannot form a triangle  

Step-by-step explanation:

Triangles

A triangle is a three-sided plane figure. If a,b,c are its side lengths we must know how to recognize if a given triplet can be a proper set of sides

If a,b,c are meant to be the length of the sides of a triangle, there is a practical rule which can be used to tell if they are or not

"The sum of the two smaller sides must be greater than the biggest side"

If it's not true, for example, {5,7,14}, there is no way to arrange the smaller sides (5 and 7) to produce a triangle with 14 as the other side. It will simply won't connect with their endpoints. The greatest possible length they can form is 12, not enough to connect a side of length 14

With this rule in mind, we can easily tell:

{10m,21m,29m) can form a triangle since 31>29

{10m,14m,29m) cannot form a triangle since 24<29

{10m,29m,37m) can form a triangle since 39>37

{10m,29m,40m) cannot form a triangle since 39<40

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15

step-by-step explanation:

we are given the following expression and we are to solve it and find the product:

-13 × (-5)

solving the given expression in the standard order of solving a mathematical expression, beginning with the opening of brackets and then multiplying the terms and changing their signs.

-3 × -5 = 15 (answer is positive because when negative is multiplied with negative, it gives a positive answer)