Use the image to answer the question. Use the Triangle Angle Sum Theorem to find the measure of the angles for the triangle in the diagram. (1 point) Responses 59°, 63°, and 48° 59 degrees , 63 degrees , and 48 degrees 54°, 44°, and 82° 54 degrees , 44 degrees , and 82 degrees 59°, 58°, and 63° 59 degrees , 58 degrees , and 63 degrees 57°, 54°, and 69° 57 degrees , 54 degrees , and 69 degrees Skip to navigation

Answer 1

Unfortunately, there is no image provided in your question. Please provide the image or description of the triangle for us to help you determine the measure of the angles.

Answer 2

Use the image to answer the question. Use the Triangle Angle Sum Theorem to find the measure of the angles for the triangle in the diagram. (1 point) Responses 59°, 63°, and 48° 59 degrees , 63 degrees , and 48 degrees 54°, 44°, and 82° 54 degrees , 44 degrees , and 82 degrees 59°, 58°, and 63° 59 degrees , 58 degrees , and 63 degrees 57°, 54°, and 69° 57 degrees , 54 degrees , and 69 degrees Skip to navigation

4x + 14
5x + 4
6x-3

Answer 3

I apologize, but without knowing the specific relationships or measurements given in the diagram, I am unable to determine the angles of the triangle. Please provide more information or the image for further assistance.

Answer 4

Use the image to answer the question. Use the Triangle Angle Sum Theorem to find the measure of the angles for the triangle in the diagram. (1 point) Responses 59°, 63°, and 48° 59 degrees , 63 degrees , and 48 degrees 54°, 44°, and 82° 54 degrees , 44 degrees , and 82 degrees 59°, 58°, and 63° 59 degrees , 58 degrees , and 63 degrees 57°, 54°, and 69° 57 degrees , 54 degrees , and 69 degrees Skip to navigation

Angles:
4x + 14
5x + 4
6x-3

Answer 5

To find the measure of the angles, we can use the Triangle Angle Sum Theorem, which states that the sum of the interior angles of a triangle is always 180 degrees.

Let's denote the measures of the angles as follows:
Angle 1: 4x + 14
Angle 2: 5x + 4
Angle 3: 6x - 3

According to the Triangle Angle Sum Theorem, we have the equation:

Angle 1 + Angle 2 + Angle 3 = 180

Substituting the measures of the angles, we get:

(4x + 14) + (5x + 4) + (6x - 3) = 180

Combining like terms, we have:

15x + 15 = 180

Subtracting 15 from both sides:

15x = 165

Dividing both sides by 15:

x = 11

Now we can find the measures of the angles:

Angle 1 = 4x + 14 = 4(11) + 14 = 44 + 14 = 58 degrees
Angle 2 = 5x + 4 = 5(11) + 4 = 55 + 4 = 59 degrees
Angle 3 = 6x - 3 = 6(11) - 3 = 66 - 3 = 63 degrees

So, the measures of the angles in the triangle are 58 degrees, 59 degrees, and 63 degrees.

Therefore, the correct response is: 59°, 58°, and 63°.