The equation for these two adjacent angles can be written as:
(x+)° + (x−)° = °
Note: In the equation, (x+) and (x−) represent the measures of the two adjacent angles, and ° represents the sum of the measures of the two angles.
Use the image to answer the question. What is an equation for these two adjacent angles? (2 points) (x+)° + (x−)° = °
7 answers
fill in the blank
The equation for these two adjacent angles can be written as:
(x+°) + (x-°) = °
Note: In the equation, (x+°) and (x-°) represent the measures of the two adjacent angles, and ° represents the sum of the measures of the two angles.
(x+°) + (x-°) = °
Note: In the equation, (x+°) and (x-°) represent the measures of the two adjacent angles, and ° represents the sum of the measures of the two angles.
What is an equation for these two adjacent angles? (2 points) (2 x + 3 )° + (x− 6 )° = °
The equation for these two adjacent angles can be written as:
(2x + 3)° + (x - 6)° = °
Note: In the equation, (2x + 3)° and (x - 6)° represent the measures of the two adjacent angles, and ° represents the sum of the measures of the two angles.
(2x + 3)° + (x - 6)° = °
Note: In the equation, (2x + 3)° and (x - 6)° represent the measures of the two adjacent angles, and ° represents the sum of the measures of the two angles.
whats the answer for the equation
To find the solution to the equation (2x + 3)° + (x - 6)° = °, we need additional information. The equation is incomplete without a value for the sum of the angles (°). Once we have that information, we can solve for x by simplifying and solving the equation.