To determine the value of x, we need to find the missing angle in the triangle.
We know that the sum of all angles in a triangle is 180°, so we can write the equation:
35° + 40° + x = 180°
Now, we can solve for x:
75° + x = 180°
Subtracting 75° from both sides:
x = 180° - 75°
x = 105°
Therefore, the value of x is 105°.
A triangle has 2 angles. 35 and 40.
y is unknown
x is unknown
Determine the value of x if the angle has to add to 180°
find x in the figure
7 answers
wrong, switch 35 and 40
Apologies for the confusion. Let's correct the placement of the angles.
Given that the triangle has angles measuring 40° and 35°, we can find the value of the unknown angle, which we'll denote as x.
Using the fact that the sum of all angles in a triangle is 180°, we can write the equation:
x + 40° + 35° = 180°
Combining like terms:
x + 75° = 180°
Subtracting 75° from both sides:
x = 180° - 75°
x = 105°
Therefore, the value of x is 105°.
Given that the triangle has angles measuring 40° and 35°, we can find the value of the unknown angle, which we'll denote as x.
Using the fact that the sum of all angles in a triangle is 180°, we can write the equation:
x + 40° + 35° = 180°
Combining like terms:
x + 75° = 180°
Subtracting 75° from both sides:
x = 180° - 75°
x = 105°
Therefore, the value of x is 105°.
Y is at the top of the triangle
Apologies for the confusion. Let's take into account that "y" is at the top of the triangle.
Given that the triangle has angles measuring 35° and 40°, and "y" is the top angle, we can find the value of the unknown angle, which we'll denote as "x."
Using the fact that the sum of all angles in a triangle is 180°, we can write the equation:
x + 35° + 40° = 180°
Combining like terms:
x + 75° = 180°
Subtracting 75° from both sides:
x = 180° - 75°
x = 105°
Therefore, the value of x is 105°.
Given that the triangle has angles measuring 35° and 40°, and "y" is the top angle, we can find the value of the unknown angle, which we'll denote as "x."
Using the fact that the sum of all angles in a triangle is 180°, we can write the equation:
x + 35° + 40° = 180°
Combining like terms:
x + 75° = 180°
Subtracting 75° from both sides:
x = 180° - 75°
x = 105°
Therefore, the value of x is 105°.
X is above y
Apologies for the misunderstanding. Let's correct the placement of x and y.
Given that x is above y, and the triangle has angles measuring 35° and 40°, we can find the value of the unknown angle, denoted as y.
Using the fact that the sum of all angles in a triangle is 180°, we can write the equation:
35° + 40° + y = 180°
Combining like terms:
y + 75° = 180°
Subtracting 75° from both sides:
y = 180° - 75°
y = 105°
Therefore, the value of y is 105°.
Given that x is above y, and the triangle has angles measuring 35° and 40°, we can find the value of the unknown angle, denoted as y.
Using the fact that the sum of all angles in a triangle is 180°, we can write the equation:
35° + 40° + y = 180°
Combining like terms:
y + 75° = 180°
Subtracting 75° from both sides:
y = 180° - 75°
y = 105°
Therefore, the value of y is 105°.
2 answers