p varies directly as q and inversely as r if p = 4, p = 1 and r = 2 find p in terms of q and r

How rude, Luka. =(

p = kq/r

Assuming you meant p=4,q=1,r=2, that means
4 = k*1/2
So, k=8, and
p = 8q/r

To find the expression for p in terms of q and r, we need to use the given information that p varies directly as q and inversely as r.

If p varies directly as q, we can write it as p = kq, where k is the constant of variation.

If p varies inversely as r, we can write it as p = k/r.

Now, let's solve for the constant of variation, k.

Given that p = 4 when q = 1 and r = 2, we can substitute these values into either of the equations to find k.

Using the equation p = kq:
4 = k * 1
k = 4

Now, we can write the equation for p in terms of q and r using the value of k we just found:

p = 4q/r

Therefore, the expression for p in terms of q and r is p = 4q/r.

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