ChatGPT x Sy extreme points of f(x)=(23x)/(x' 21/le/content/213105/viewContent/3592913/View?ou=213105 Question 13 (5 points) Sketch the following function: Clearly labeling where the maxima, minima, discontinuities, asymptotes and points of inflection are: 23x y x² +9 Upload your sketch and your answers to the question. the Q Search ட 2 W 4+ F3 X F4 B 0+ F5 F6 F7 F8 F9 F10 F11

Find the maximum area of a triangle formed in the first quadrant by the x-axis, y-axis and a tangent line to the graph of f = (x + 1)-². Area =

Consider the function: f(x)= 4x^2-9/-x^2+x+6. Find the equation of the vertical asymptote(s)(if any).

Determine the definition set Df and the value set to the function f(x)=arccos(sqrt(-4x^2)+3)

Analyze and sketch a graph of the function. Find any intercepts, relative extrema, points of inflection, and asymptotes. (If an answer does not exist, enter DNE.) y = x/(x^2+4)

find the domain and range of each function ƒ(t)=2/(t^2-16)

Find the equation of the line passing through the point P(6, – 3) and tangent to the graph of 12 f(x) = I >1 1 Preview Note: The point P is not on the curve. You'll have to find a line that goes through P and then touches f at another point tangentally. TIP Enter your answer as an expression. Example: 3x^2+1, x/5, (a+b)/c Be sure your variables match those in the question Get Help: VIDEO

snow began falling at 6 AM (t=0). the depth (inches) of snow on the ground at a cetrtain location at time t (hours) was given by the function d(t)=11t-12t^2+6.2t^3-1.58t^4+0.2t^5-0.01t^6. A) Sketch the graph of the function using a calculator.  B) Approximately, after how many hours did the depth reach a maximum and what was the maximum depth?  C) for what approximate times was the snow depth at least 9 inches? D) at what approximate time did the depth reach zero?  Round answers to one decimal place.

find the domain and range of each function ƒ(x) = sqrt(x^2-3x)

For the function y= -(x^4)+ (6x^2), use calculus to find the following: a) intervals of increase/ decrease b) inflection points (only x-coordinate) Use the above parts to sketch a graph of the function. (Please show all work and include detail)