If x^2 is second degree, and x (which is x^1) is first degree, then a constant would be zeroth degree, I think since x^0 = 1 for any non-zero x.
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There is almost never an "IF". All non-zero vectors have a constant, specified direction. Only a zero-vector has a direction which is unspecified.
The derivate of zero - as well as the derivative of ANY constant (non-variable) number, is zero. (A graph of y = 0 for example will be a horizontal line - the slope is zero.)
The only non-exponential function that has this property would be a function that has the constant value of zero.
A variable, Y, is in direct square variation with a variable, X, if Y = kX2 where k is some (non-zero) constant.
No.