I thought that but I'm still confused. Like is it 10p^(3q + 2) or 10p + 3q^2, there's no plus/addition, idk if that's normal but it's not like any simultaneous equation i've seen
I thought that but I'm still confused. Like is it 10p^(3q + 2) or 10p + 3q^2, there's no plus/addition, idk if that's normal but it's not like any simultaneous equation i've seen
I think the various terms on the right hand sides are multiplied by one another, i.e 172.8 = 10(p^3)(q^2), though it is somewhat ambiguously written in the original post as it could also be interpreted to be 172.8 = 10p^(3q)^2, which is not a very nice simultaneous equation!
I think the various terms on the right hand sides are multiplied by one another, i.e 172.8 = 10(p^3)(q^2), though it is somewhat ambiguously written in the original post as it could also be interpreted to be 172.8 = 10p^(3q)^2, which is not a very nice simultaneous equation!
Yes I agree. Your first interpretation seems to make most sense (I hope for OP's sake).
I've been struggling with this for a minute, not sure how to manipulate it..
172.8 = 10p^3q^2
-46.08 = 10p^2q^3
Any help is much appreciated!!
As TypicalNerd suggested, thinking about the product and division of the two equations is really the way to go.
An arguably less elegant way would be to take logs as we're dealing with a simple product of variables. The only problem is the -46.08, but a bit of simple reasoning would give that q must be negative, so you could easily mutiply through the second equation by -1 and then solve for -q using logs. Once youve taken logs, its the usual sum and difference of simultaneous equations which youre probably more used to.
I think the various terms on the right hand sides are multiplied by one another, i.e 172.8 = 10(p^3)(q^2), though it is somewhat ambiguously written in the original post as it could also be interpreted to be 172.8 = 10p^(3q)^2, which is not a very nice simultaneous equation!
oh yes sorry for the confusion!! its 172.8 = 10(p^3)(p^2) and -46.08 = 10(p^2)(q^3)