10/2/18 Area =9 Solution we simplify equations with respect y like making x output and y input (y^2=4x)=(x=y^2/4) and (y=2x4)=(x=y/22) we find the points of intersection of the line and parabola by solving their equations simultaneously y^2/4=y/22 y^2/4y/22=0 (y4)(y2)=0 y_1=4 y_2=2 then we use this formula int_c^df(y)g(y)dy to find Area between two equationsGráfico y=x^24x6 Encuentra las propiedades de la parábola dada Toca para ver más pasos Reescribir la ecuación en forma canónica La directriz de una parábola es la recta horizontal que se halla al restar de la coordenada Y del vértice, si la parábola se abre hacia arriba o hacia abajo/2/15 y = 4x − x2 and y = x then subtract from the integral of the first (between a and b) the integral of the second (again, between a and b) Part 1 Points of intersection occurs when 4x −x2 = x This occurs when either x = 0 or x = 3 (we could, but don't actually need to calculate ya and yb)
How Do I Graph The Quadratic Equation Y X 2 4x 6 Socratic
