Question

In the figure, a ll b and m 6 = 146 degrees

What is the m 2?

Answer 1

∠2 is of 146°

Explanation:

Given the figure, in which a ll b and m∠6 = 146° .

We have to find the m∠2.

∠6 and ∠2 are pair of angles each of which is on the same side of two lines cut by a transversal. hence, corresponding angles.

As lines a and b are parallel correponding angles are equal.

⇒ m∠2=m∠6 = 146°

hence, ∠2 is of 146°

Answer 2

Answer: m∠2 = 146°

Explanation:

Since we have given that

a ll b and m∠6 = 146°

Since a║ b

So, corresponding angles must be equal .

When two lines are parallel and are intersected by transversal, then it forms angles at the corner, the same relative position angles is known as "Corresponding angles":

`m\angle 6=m\angle 2=146^\circ`

Hence, m∠2 = 146°