3
So taking a student number to make the second to last number be N which will t equal 3 in the Taylor Polynomial for sin. So if N=3, we can calculate that sin(N) = sin(3) =0.05233596.
Yes, that's correct. According to the Factor Theorem, if a polynomial ( P(x) ) is divided by ( (x - a) ) and the remainder is zero, then ( (x - a) ) is indeed a factor of the polynomial. This means that ( P(a) = 0 ), indicating that ( a ) is a root of the polynomial. Thus, the polynomial can be expressed as ( P(x) = (x - a)Q(x) ) for some polynomial ( Q(x) ).
That would be (x - 2) ( x - 5) ( x - 5). If you like, you can multiply these polynomials to get a single polynomial in standard form (i.e., not factored).
Yes. It has variables x, y etc and their powers.
F(a)
4 units
So taking a student number to make the second to last number be N which will t equal 3 in the Taylor Polynomial for sin. So if N=3, we can calculate that sin(N) = sin(3) =0.05233596.
false - apex
Yes, when a nonzero integer is divided by it's opposite it's value equals -1
False
1
5xZ3
No. Division by 0 is not permitted.
That would be (x - 2) ( x - 5) ( x - 5). If you like, you can multiply these polynomials to get a single polynomial in standard form (i.e., not factored).
4-17i
No, it’s true. It’s the same as saying if 60 is divided by 2 and the remainder equals zero (no remainder, so it divides perfectly), 2 is a factor of 60.
Yes. It has variables x, y etc and their powers.