What is the value of \( x \)?
Given:
\[ b = 70^\circ \]
\[ a = 30^\circ \]
\[ c = x \]
Answer (3)
Are you talking about a triangle? If so, the angles in a triangle add up to 180. 70 + 30 = 100 So c must be 80 because 100 + 80 = 180. x = 80
The value of **x **with respect to the **triangle **will be 80°.
What is a triangle?
A **triangular **is a polygon with three vertices and three sides. The angle of the triangle is formed by the connection of the **right **side ends on **ending **at a spot.
This would be referred to as the **triangle's angle **summation characteristic . Any two triangular sides can add up to a length that is longer than just the third side .
A triangle comprises 3 components, three angles , as well as three vertices, which are its characteristics . A triangle's reflection **angles **are almost always **equivalent **to 180 degrees.
The **information **that is given is
a=30°
b= 70° and
c=x
The **sum **of the **angles **of a **triangle **is 180°
a + b + c = 180
30 + 70 + x = 180
100 + x = 180
x = 180 - 100
x = 80°
Thue value of x is 80.
Learn more about triangle , here:
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The question is incomplete, the complete question will be:
What is the value of x with respect to the triangle whose angle is given?
b= 70° and a=30° c=x
The value of x in the triangle is 80 degrees, calculated using the angle sum property of triangles. By adding the two known angles, 30° and 70°, and subtracting from 180°, we find the third angle. Therefore, x = 80° .
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