7 and 2.5?
?
what's the question
@Nnesha @Vocaloid @563blackghost
sorry i wish i could help
So we have the point `(0,8)`, `(6,5)`, and `(8,0)`. Input. \(\large\bf{3(0)+2(8)=16=P}\) \(\large\bf{3(6)+2(5)=28=P}\) \(\large\bf{3(8)+2(0)=24=P}\) It is asking for the `maximum value` of the function, this means the largest `P` can be. If we look at the equations above we see the largest is `28` made by `(6,5)`.
In conclusion, it is `28`.
It is max value?
Does that mean the quartile etc or is this something else
@563blackghost I'm sorry I just want to have a full understanding of the topic and dont want to fish around for answers
:S
That is alright, I like it when people want full understanding XD
For feasibility regions we are given equations that create something like the graph in your problem. The `solutions` to this is where the `line intersects with other lines` since the shading is contained within `x-axis and y-axis` they will also include for `solutions`. So we see we have an intersection as `(6,5)` this means it is a `solution`. We see it intersects at `(0,8)` and at `(8,0)` this means these two are solutions as well. Now, when you plug these into the equation we get a total this is known as the `value`. Some `values`may be larger than others. There is a `maximum` and `minimum` value. The `maximum` value is where a `solution` makes the outcome be a `large` number (bigger than the others). The `minimum` value is where a `solution` makes the outcome be a `smaller` number (smaller than the others).
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