end{equation*} has a slant asymptote \(y=x+3\text ... If so, determine the approximate coordinate(s) of the local minimum point(s). Does the function \(f\) have any inflection points? If so, determine ...

Why? Bernoulli's equation leads to some interesting conclusions regarding the variation of pressure along a streamline. Consider a steady flow impinging on a perpendicular plate (figure 16). Figure 16 ...

The y coordinate when \(x=-1\) is -25 so the minimum turning point is (-1, -25). From the equation \(y = - {(x + 4)^2} - 5\), write down the co-ordinates and nature of the turning point and the ...

For a quadratic equation of the form \(y = k{(x - a)^2} + b\), the following diagram shows the main properties: If k > 0, the vertex is a minimum turning point If k < 0, the vertex is a maximum ...