Question
In a reference (O, i, j), the points A (-12, 1150) and B (10, -500). The function f is defined on (-20, 10) by: f(x) = x^ 4 +2.25 x^3-44.5x^2-260x+100
We note Cf his(her,its) representative curve.
We try to determine all the points of intersection of the curve Cf and the line (AB) of coordinates whole.
1.Explain why this problem is to determine all integer(whole) values of k such as vectors AB and AM are collinear, where M is the point of coordinates (k ; k^ 4 +2.25 k^3-44.5k^2-260k+100).
We note Cf his(her,its) representative curve.
We try to determine all the points of intersection of the curve Cf and the line (AB) of coordinates whole.
1.Explain why this problem is to determine all integer(whole) values of k such as vectors AB and AM are collinear, where M is the point of coordinates (k ; k^ 4 +2.25 k^3-44.5k^2-260k+100).