Question

In the figure, the measure of Angle 6 is 141°.
What is the measure of Angle 5?

Answer 1

$\huge\underline\fcolorbox{blue}{pink}{ąɲȿώƹř=39}$

Step-by-step explanation:

$\large \underline\color{pink}{lets \: solve \: ↬}$

$\\ \\ \large \color{blue}{ \boxed{↪given \ angle \: 6 = 141}} \\ \\ \large \color{blue}{suppose \: angle \: 5 = x} \\ \\ \large \green {↪ \angle\: 5 \: nd \angle 6 \:are \: on \: straight \: line} \\ \\ \large \green{we \: know \: that \: the \: sum \: of \: straight \: angle \: is \: of \: 180} \\ \\ \large \green{ ↪\angle5 + \angle6 = 180} \\ \\ \large \green{↪ \angle{x} + \angle 141 = 180} \\ \\ \large \green{↪ \angle{x} = 180 - 141} \\ \\ \large \green{ ↪\angle{x} = 39} \\ \\ \\ \Large \color{pink}{ soo \: \angle5 = 39}$

$\large\purple{\boxed{\mathfrak{❥\:Velvet\:Pearl}}}$

Answer 2

The measure of angle 5 in the diagram is 39 degrees

From the figure, both angles are linear pair angles.

So, we have:

Angle 5 + Angle 6 = 180 --- Linear pair angles add up to 180

This gives

Angle 5 + 141 = 180

Subtract 141 from both sides

Angle 5 = 39

Hence, the measure of angle 5 in the diagram is 39 degrees

Read more about corresponding angles at:

https://brainly.com/question/26167358