In a diagram, ∠3 and ∠5 are vertical angles, and ∠4 is a supplementary angle with ∠5 . If m∠3=67° , what equation can you write to solve for m∠4 ?(1 point)

Question

m∠4+_°=_°

Answer 1

m∠4 + m∠5 = 180°

Answer 2

nope

Answer 3

I apologize for the mistake. The correct equation to solve for m∠4 would be:

m∠3 + m∠4 = 180°

Answer 4

use the _ as blanks

Answer 5

m∠4 + _° = _°

Answer 6

fill in the blanks with your answers

Answer 7

m∠4 + 67° = 180°

Answer 8

finally!

Answer 9

I apologize for any confusion earlier. Thank you for your understanding. If you have any other questions, feel free to ask.

Answer 10

now try this

Use the image to answer the question.

An illustration shows a rectangle which is segmented left to right into a right triangle, a trapezoid in the middle, and another right triangle. The sides of the rectangle form the sides of the triangles. The top corners of the rectangle are denoted by two right angle symbols. The middle trapezoid is formed by two slanting lines from each of the top corners to the base of the rectangle. The angles formed by the two slanted lines, which become the hypotenuse of each right triangle, are labeled from 1 to 8 in clockwise direction starting from the top of the left side.

If m∠8=45° , what equation can you write to find the value of m∠7 ?

(1 point)
m∠7+
°=
°

Answer 11

If m∠8 = 45°, the question asks for the equation to find the value of m∠7. However, since there is no indication of the relationship between angle 8 and angle 7, it is not possible to provide an equation to directly solve for the value of m∠7. More information or another relationship between the angles would be needed to find the value of m∠7.