the points of intersection. 1 y = -- -(х — 1)(х — 9) 10 ТУ 81 6- 4- 2
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- Prove that if both y and z are solutions to x' = Ax, then for any c1, c2, the function c1y + c2z is also a solution to x' = AxConsider the function F (x, y) = x2 + 2y. Among the set of points (x, y) satisfying the equation x2 + y2 = 6y, find all the points at which the minimum and maximum values of F(x,y) subject to this constraint, and find the minimum and maximum values.With y=c1.x2+k curves and curves x2+2.y2-y= c2 intersect perpendicularly. Where C1 and C2 are arbitrary constants, So what is the value of k?