If two adjacent angles with measures (x + 18) and x are inside a 90° angle what is the equation for the two adjacent angles
Apologies for the confusion. Let's try solving the problem again:
The given information states that one side has a measure of (x + 4)° and the other side has a measure of 3(x + 2)°. The angles are adjacent and together form a 90° angle.
Setting up the equation for the sum of the angles:
(x + 4) + 3(x + 2) = 90
Simplifying the equation:
x + 4 + 3x + 6 = 90
Combining like terms:
4x + 10 = 90
Subtracting 10 from both sides:
4x = 80
Dividing both sides by 4:
x = 20
Now that we have found the value of x, we can substitute it back into the expressions for the angle measurements:
One angle measure = (x + 4)° = (20 + 4)° = 24°
The other angle measure = 3(x + 2)° = 3(20 + 2)° = 3(22)° = 66°
Therefore, the two unknown angles that form the 90° angle have measures of 24° and 66°.
The sum of the measures of two adjacent angles inside a 90° angle is equal to 90°.
So, the equation for the two adjacent angles would be:
(x + 18) + x = 90
Write an equation for the two adjacent angles one side has (5 x-25)° the other side has 55°
The sum of the measures of two adjacent angles is always equal to 180°.
So, the equation for the two adjacent angles would be:
(5x - 25) + 55 = 180
Two adjacent angles are inside a 90° angle. One angle has a measure of. (x+ 4)° and the other side has a measure of (3x+2)
What is X?
Since the two adjacent angles are inside a 90° angle, their sum should equal 90°.
Therefore, we need to set up the equation:
(x + 4) + (3x + 2) = 90
Simplifying the equation, we have:
4x + 6 = 90
Subtracting 6 from both sides:
4x = 84
Dividing both sides by 4:
x = 21
So, the value of x is 21.
Two adjacent angles form a resulting angle with measure 160°. m < 1 = 3x° and m < 2 = (2x+ 10)° solve for X what are the two unknown angle measurements
Since the two adjacent angles form a resulting angle with a measure of 160°, we can set up the equation:
3x + (2x + 10) = 160
Combining like terms:
5x + 10 = 160
Subtracting 10 from both sides:
5x = 150
Dividing both sides by 5:
x = 30
Now that we have found the value of x, we can substitute it back into the expressions for the angle measurements:
m<1 = 3x = 3(30) = 90°
m<2 = 2x + 10 = 2(30) + 10 = 60 + 10 = 70°
Therefore, the two unknown angle measurements are:
m<1 = 90° and m<2 = 70°.
Illustration shows three rays extending from a common origin that angle measures between them are labeled.
One side has (x +4)° the other side has three (x+2)°
What are the two unknown angles measure that form the 90° angle?
To find the measure of the unknown angles that form the 90° angle, we need to set up the equation:
(x + 4) + 3(x + 2) = 90
Simplifying the equation, we have:
x + 4 + 3x + 6 = 90
Combining like terms:
4x + 10 = 90
Subtracting 10 from both sides:
4x = 80
Dividing both sides by 4:
x = 20
Now that we have found the value of x, we can substitute it back into the expressions for the angle measurements:
One angle measure = (x + 4)° = (20 + 4)° = 24°
The other angle measure = 3(x + 2)° = 3(20 + 2)° = 3(22)° = 66°
Therefore, the two unknown angles that form the 90° angle have measures of 24° and 66°.