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1) Yes

2) Yes

3) Yes

4) No

5) Yes

6) Yes

7) Yes

8) Yes

9) Yes

10) No

Step-by-step explanation:

The triangle inequality theorem states that the length of any 2 sides of a triangle must be greater than the third side of that same triangle.

1) By Inspection, 2 + 10 > 11.

Thus, this set can be lengths of the sides of a triangle

2) 7 + 9 > 10

Yes, this set can be lengths of the sides of a triangle

3) 11 + 7 > 12

Yes, this set can be lengths of the sides of a triangle

4) 11 + 7 < 20

No, this set cannot be lengths of the sides of a triangle

5) 10 + 8 > 13

Yes, this set can be lengths of the sides of a triangle

6) 7 + 2 > 7

Yes, this set can be lengths of the sides of a triangle

7) 5 + 12 > 13

Yes, this set can be lengths of the sides of a triangle

8) 13 + 12 > 18

Yes, this set can be lengths of the sides of a triangle

9) 11 + 3 > 13

Yes, this set can be lengths of the sides of a triangle

10) 12 + 3 < 19

No, this set cannot be lengths of the sides of a triangle

e.

step-by-step explanation:

because there are always 10 numbers in a phone number.