9.6k views
4 votes
I have been finding this so difficult to do. Please help me

I have been finding this so difficult to do. Please help me-example-1
User Dikesh
by
8.0k points

1 Answer

2 votes

Given the diagram below

Introducing 'a', as shown above, it can be observed that


a=61^0(\text{corresponding angles)}

It can also be observed that


\begin{gathered} 3y-41=a=61^0(\text{vertically opposites angles are equal)} \\ 3y-41=61 \\ 3y=61+41 \\ 3y=102 \\ y=(102)/(3)=34 \end{gathered}

It can also be observed that


(3y-41)^0+z=180^0(\text{angles on a straight line)}

Substitute for y to get z


\begin{gathered} 3(34)-41+z=180 \\ 102-41+z=180 \\ 61+z=180 \\ z=180-61 \\ z=119^0 \end{gathered}

Hence, the value of y is 34°, while z is 119°.

I have been finding this so difficult to do. Please help me-example-1
User Adam Ware
by
8.3k points

No related questions found

Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.

9.4m questions

12.2m answers

Categories