what is (2x) + 48 =?
(2x) + 48 is an algebraic expression. In order to find the value of the expression, you would need to have a specific value for x. Without knowing the value of x, we cannot simplify the expression further.
If line segment EHG is 180°, write an equation that includes the measures of the two adjacent angles. (2x)°+48°=180° The measure of angle EHF is represented by (2x)° . The measure of angle FHG is given as 48° . The two angle measures being added are (2x)° and 48° , equaling the total angle measure of 180° . The equation is (2x)°+48°=180° .
Correct. The equation for the sum of the two adjacent angles, (2x)° and 48°, in this case, is (2x)° + 48° = 180°. This equation represents the condition that the sum of the two adjacent angles in the line segment EHG is equal to 180°.
ok but what number is the x?
In order to solve for the value of x in the equation (2x)° + 48° = 180°, we need to isolate the variable x.
1. Subtract 48° from both sides of the equation:
(2x)° + 48° - 48° = 180° - 48°
2x = 132
2. Divide both sides by 2 to solve for x:
2x/2 = 132/2
x = 66
Therefore, in this case, x is equal to 66.
Adjacent angles with measures 36° and (11x−1)° make up a 90° angle. Set up an equation to find the value of x. The two angle measures are 36° and (11x−1)° . The total angle measure is 90° . The equation is 36°+(11x−1°)=90° . x=5 explain this to me please
To find the value of x in this equation, we need to set up the equation and solve for x.
The equation based on the given information is:
36° + (11x - 1)° = 90°
Now, we need to simplify the equation:
36° + 11x - 1 = 90°
Combine like terms:
11x + 35 = 90
Subtract 35 from both sides:
11x = 55
Divide by 11 to solve for x:
x = 5
Therefore, the value of x in this case is 5. Setting x to 5 in the equation satisfies the condition that the sum of the two adjacent angles is 90°.
ok I need you to teach me all of this in the most simple understandable way possible PLEASE!!!!!!!
Sure! Let's break down the problem step by step in a simple and understandable way:
Given:
- We have two angles, one with a measure of 36° and the other is represented by the expression (11x - 1)°.
- The total measure of the two angles is 90°.
Step 1: Write the equation based on the given information
We need to set up an equation to express the relationship between the two angles and the total measure, which is 90°.
The equation is: 36° + (11x - 1)° = 90°
Step 2: Simplify the equation
To solve for x, we simplify the equation by combining like terms and solving for x.
36° + 11x - 1 = 90°
11x + 35 = 90
Step 3: Solve for x
We isolate x by subtracting 35 from both sides of the equation:
11x = 55
Then, divide by 11 to solve for x:
x = 5
Therefore, the value of x that satisfies the equation and makes the total measure of the two angles 90° is 5.
I hope this explanation makes it easier to understand how we set up and solve the equation in a simple way. Let me know if you need further clarification!