In standard form it would be x + 2y = 8.
x + 2y = 8
2y = -x + 8
y = -1/2x +4
Answer:
your mom
Step-by-step explanation:
go home look at your mom, that is the answer
Answer:

Step-by-step explanation:
Given

<em>See attachment for circle</em>
Required
Find 
From the attachment, we can see that:
is at the circumference
is in at the center
From cyclic theorems,
The relationship between ABC and ADC is:

Make ABC the subject

Substitute: 


3 samolians = 12 x 20 = 240 mites
5 bits = 60 mites
240 + 60 = 300
Final Answer:
300 mites
Answer: 128
Step-by-step explanation:


