No I want to calculate 990 more points that satisfy a different, lesser degree polynomial. I want this "calculation" to be deterministic and reversible.No. With 10 points I have a 9th degree polynomial. If I add 990 points to this curve, the curve is still of degree 9. This is not what I want...
What I want to end up with is a polynomial with a degree less than 9.
I want to take 10 points and their respective x^9 polynomial. Convert these points 10 points through a series of transformations to 1000 points on a X^2 (or x^3, or X^4... or x^y where y < 9) polynomial. Is this possible...
In the above title 10 and 1000 are arbitrary numbers I will use them below to signify the concept of a smaller and larger number.
I know that n points are described by at most an x^(n-1) polynomial.
What I really mean to ask is:
Is it possible to take a "smaller" amount of points say 10, go...
okay i think I figured it out.
Because the capitor becomes an open circuit, and because it is in parrelel with the resistor it begins to imitate a Norton Equivilant circuit. and Vc=IR
Vc= 10 * 10-3 * 103 = 10
thank you!
Please Help me with this problem or with understanding it. Thank you!
Homework Statement
What is the stead-state value of Vc after the switch opens? Determine how long it takes after the switch opens before Vc is within 1 percent of its stead-state value.
Homework Equations
Vc = Vie-t/RC...