There are two vertical angles in a figure with measures

Question

m<1= (2x-16)°
And
m<2= 98°
What equation will solve for X?

Answer 1

To solve for x, we need to set up an equation using the fact that vertical angles are congruent.

Since angle 1 and angle 2 are vertical angles, we have:

m<1 = m<2

(2x-16)° = 98°

Now, we can solve for x by isolating the variable:

2x - 16 = 98

Adding 16 to both sides:

2x = 114

Dividing both sides by 2:

x = 57

So, the equation that will solve for x is: 2x - 16 = 98

Answer 2

Two intersecting lines create four angles
<2
And
<4
Are a vertical pair. There’s some of their measures equal to 110° what equation will solve for the value of each angle

Answer 3

Let's assume angles 2 and 4 are a vertical pair, and the sum of their measures is 110°.

Since vertical angles are congruent, we have:

m<2 = m<4

Let's represent the measure of angle 2 as x:

m<2 = x°

And the measure of angle 4 as y:

m<4 = y°

According to the given information, the sum of their measures is 110°:

x + y = 110

This equation will solve for the value of each angle.

Answer 4

Two intersecting lines create four angles <2 And <4 Are a vertical pair. Their some of their measures equal to 110° what equation will solve for the value of each angle?

Answer 5

Apologies for the confusion in my previous response. Let's solve for the value of each angle using the given information.

Since angles 2 and 4 are a vertical pair and the sum of their measures is 110°, we can set up the equation:

m<2 + m<4 = 110°

Let's represent the measure of angle 2 as x°:

m<2 = x°

And the measure of angle 4 as y°:

m<4 = y°

Replacing the angles in the equation:

x + y = 110

This equation will solve for the value of each angle.