Answer:
Question 5
We get n=42.15 and o=71.5
Question 6
We get e=15.32 and t=17.88
Explanation:
Question 5
The triangles are similar.
So, the ratio of corresponding sides will be similar.

First we will solve
to find value of n.
Cross multiply

Now, we will solve
to find value of o

So, We get n=42.15 and o=71.5
Question 6
The triangles are similar.
So, the ratio of corresponding sides will be similar.

First we will solve
to find value of n.
Cross multiply

Now, we will solve
to find value of o

So, We get e=15.32 and t=17.88