SOLUTION
From the question, we are told that y varies inversely as x
This is mathematically written as

Now, we will remove the proportionality sign and replace it with equal to sign =
If we do this, we will intoduce a constant k

So we have the formula

We will substitute the values of x for 10 and y for 8 into the formula to get k, we have

Now, we will substitute k for 80 back into the formula to get the inverse function, we have

Hence the answer is option C
Use the Pythagorean theorem (a^2+b^2+x^2)
Answer:
a) 5/-6, - 5/6
b) 7/-2, -7/2
Step-by-step explanation: