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Mathematics, 20.07.2019 01:30, shyshy6184
In this problem, you will show that every polynomial parametric curve in the plane r2 satisfies a polynomial cartesian equation. let x = p(t) and y = q(t) where p, q â p(r) are fixed polynomials. note that each expression x iy j is a polynomial p(t) i q(t) j in the variable t. (a) find a function l: zâ„0 Ă zâ„0 â zâ„0 (i. e. a function that takes in a pair of nonnegative integers (m, n) and returns a nonnegative integer l(m, n)) so that if 0 †i †m and 0 †j †n, then x iy j = p(t) i q(t) j â pl(m, n) (r). of course your choice of l will need to depend on p and q somehow, but that is fine because they are fixed throughout this problem. (b) choose m and n judiciously so th
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Mathematics, 22.06.2019 00:00, kotetravels10
Fill in the blank 1. a rhombus is a rectangle a) always b) sometimes c) never 2. a square is a quadrilateral a) always b) sometimes c) never 3. a trapezoid is a kite a) always b) sometimes c) never 4. a quadrilateral is a kite a) always b) sometimes c) never 5. a square is a rhombus a) always b) sometimes c) never 6. a parallelogram is a rectangle a) always b) sometimes c) never
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In this problem, you will show that every polynomial parametric curve in the plane r2 satisfies a po...
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