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What is the maximum and minimum of positive integers?
minimum is '0' and maximum cannot be defined
What is the maximum area if you 400y of fencing?
The maximum area is obtained when the fencing enclosing a circular area. Beyond that I cannot help since I do not fully understand your question.
All polynomials have at least one maximum?
Not quite. The point at infinity cannot be regarded as a maximum since the value will continue to increase asymptotically. As a result no polynomial of odd degree can have a maximum. Only polynomials of an even degree whose leading coefficient is negative will have a global maximum.
What is the area of a 3cm rhombus?
The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).
Is the y-2x-7x 15 a maximum or a minimum?
Thanks to the limitation of the browser, this question is missing a symbol before the 15. If it is anything but an equality or inequality symbol, the answer is that the question concerns an expression which is neither a maximum nor a minimum. If the missing symbol is an equality equation is an infinitely long straight line. That cannot have a minimum nor a maximum. If the missing symbol is an inequality sign, the equation is a region of the plane defined by a straight line. And, as above, it cannot have a minimum nor a maximum.
