The discussion revolves around inequalities involving two variables, x and y, and two positive constants, a and c. The original poster is uncertain about the implications of the inequalities provided and whether they lead to a specific conclusion regarding the relationship between (3/4)*(a^2/c) and a.
The discussion is ongoing, with participants exploring the relationships between the inequalities and questioning the assumptions made by the original poster. Some guidance has been offered regarding the validity of the original poster's reasoning.
There is a noted lack of clarity in the problem statement, and participants are encouraged to provide a complete description of the problem being addressed.
Please give a complete statement of the problem which you're trying to solve.monsmatglad said:Homework Statement
I for some reason can't seem do become sure of this.
There are 2 variables x and y. And two constants, a and c, which are both positive.
Homework Equations
x+2y ≤ (3/4)*(a^2/c)
x + 2y < a
The Attempt at a Solution
Does this mean that: (3/4)*(a^2/c) < a ?
Mons
Do the inequalities ##A \leq 200## and ##A < 100## imply ##200 < 100?##monsmatglad said:Homework Statement
I for some reason can't seem do become sure of this.
There are 2 variables x and y. And two constants, a and c, which are both positive.
Homework Equations
x+2y ≤ (3/4)*(a^2/c)
x + 2y < a
The Attempt at a Solution
Does this mean that: (3/4)*(a^2/c) < a ?
Mons