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Use the image to answer the question.

An illustration shows three rays from a common vertex with labeled angles. The first ray is inclined to the horizontal left of the common vertex with an arrow at the end. The second ray is inclined to the horizontal right of the common vertex with an arrow at the end. The third ray is to the top right of the common vertex with an arrow at the end. It is between the other two rays. The angle between the first and the third rays is labeled as left parenthesis 2 x plus 3 right parenthesis degrees. The angle between the second and third rays is labeled as left parenthesis x minus 6 right parenthesis degrees.

What is an equation for these two adjacent angles?

(2 points)
(__x+__)° + (x−__)° = __°

place your answers in place of these __

11 answers

(2x + 3)° + (x - 6)° = __°
what is in the last __
In the last __ the equation becomes:

(2x + 3)° + (x - 6)° = __°
what goes in this __°
The equation becomes:

(2x + 3)° + (x - 6)° = __°

The value that should go in the last __° depends on the specific question or information given in the problem or image.
is it 180° or 90°
Without specific information or context provided, it is not possible to determine the value that should go in the last __°. The equation could have multiple solutions depending on the given conditions. Therefore, the value that should be placed in the last __° would need to be determined based on the problem or image provided.
duh
I apologize if my response was not helpful. If you have any specific information or context about the problem or image, I would be happy to assist you in determining the value that should go in the last __°.
THE LINES ARE ARROWS FOR ANGLES
Apologies for the confusion. Based on the new information, the equation becomes:

(2x + 3)° + (x - 6)° = 180°

This is because the sum of the angles in a triangle is always 180 degrees.