Yes, it can. Constants can be both positive and negative numbers.
equilibrium constant
Both terms in the binomial have positive exponents of x and so it is not possible for there to be a constant term in its expansion. If the second term is a negative power then it is not possible to tell whether it should be (a/x^2) or 1/(ax^2) which will yield different answers.
yes
In an arithmetic sequence, the difference between any term and the previous term is a constant.
negative five and eleven or one and two
In a mathematical equation, the constant is defined as a term in the equation that only includes a real number. Since a negative number is a real number, then yes, a negative number can be considered a constant. For example, in the equation 6x -2... -2 would be the constant because it is a term that contains only the real number (-2).
Yes, it can. Constants can be both positive and negative numbers.
homeostasis/negative feedback system
Not necessarily. They could both be positive.
Differentiate it term by term.Each term of a polynomial is of the form a*x^n where a is a constant and n is a non-negative integer.So, the derivative of such a term is a*n*x^(n-1).
equilibrium constant
Both terms in the binomial have positive exponents of x and so it is not possible for there to be a constant term in its expansion. If the second term is a negative power then it is not possible to tell whether it should be (a/x^2) or 1/(ax^2) which will yield different answers.
It is a constant.
yes
A constant term.
In an arithmetic sequence, the difference between any term and the previous term is a constant.