The graph can be represented by \(y = ax^2 +bx +c\) given 𝑏≠0b=0 and 𝑎,𝑏∈𝑅a,b∈R,𝑎>0a>0

It seems like you haven't provided a specific question related to the given quadratic function $y = ax^2 +bx +c$. However, I can tell you that this is a standard form of a quadratic function. Here:

• $a$, $b$, and $c$ are constants.
• $a$ is the coefficient of $x^2$ (the quadratic term), and it's given that $a > 0$, which means the parabola opens upwards.
• $b$ is the coefficient of $x$ (the linear term), and it's given that $b ≠ 0$, which means the graph of the function will not be a perfect symmetrical parabola.
• $c$ is the constant term, which is the y-intercept of the graph.

If you have a specific question about this function or its graph, please provide more details.