Graph f(x)=arctan(x) a) Describe the graph in words. What is always true about the graph of f(x) ? b) Try to draw the graph of f '(x) by hand. c) Drag the slider along the graph. In what ways was your sketch right? How could it be improved? d) What is always true about the graph of f '(x) ?
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3) Graph f(x)=arctan(x)
a) Describe the graph in words. What is always true about the graph of f(x) ?
b) Try to draw the graph of f '(x) by hand.
c) Drag the slider along the graph. In what ways was your sketch right? How could it
be improved?
d) What is always true about the graph of f '(x) ?
Solve as given below,
Step by step
Solved in 3 steps with 1 images
- How can you determine whether a function is odd or even from the formula of the function?1. If the first derivative is zero and the second derivative is positive, what can be concluded in the graph? How can this be represented using a sketch? 1. If the first derivative is negative and the second derivative is zero, what can be concluded in the graph? How can this be represented using a sketch?The Tangent Line to the graph of y=g(x) at the point (3,5) passes through the point (8,3). Find g(3) and g1(3). Please give an in depth and step by step process please Thank you so much ?
- How does the graph of y = sin -x differ from the graph of y = sin x?How would I find the maximum rate of change of f at the given point and the direction in which it occurs. Using the equation in the attached image. Any help would be greatly appreciated :)please help me with the part c (sketching the derivative of the graph). Show where the holes are and vertical asymptotes are supposed to go. thank you
- Can u plz show the work process and also how to draw the secant line on the graph I would really appreciate it thxHow do I find the shortest distance between the curves y=x^2 and y=ln(x)? Note: I've already asked this question once, but whoever answered it thought that the 2 points should have had the same value of x. When visualizing this problem with a graphing calculator, it's clear to see that the 2 points on the curves for which the distance is the shortest do not have the same value of x. Hence ,the distance function should consist of 2 variables. I believe that in order to solve this problem there should be a use of partial derivatives. May someone help me get this right this time? ThanksUse technology (Desmos) to sketch a graph of y=tanx for −π/2≤x≤π/2. From the graph determine the x-values for which the tangent line approximation is an overestimate. What about the graph indicates this?
- Did you know that out from the rotation of a Ferris wheel a graph of either sine or cosine function is formed? Amazing right?! This is due to the shape of the said ride as compared to a unit circle. Assume that you were riding on the biggest Ferris wheel in the Philippines – known as the Pampanga eye. As you enter on its gondola at the base, the minimum point of the graph of the said functions above is already represented and the maximum point of the graph is located when you have reached the top of the wheel. Whereas, the period or one complete cycle of the graph is attained when you reach at the base again. Your task this time is to sketch the graph of a circular function based on the movement of a Ferris wheel, determine its amplitude and period, and illustrate its domain and range. Now, let’s get started! From riding the Ferris wheel, you observe the following: (1) The gondola is 2 meters off the ground; (2) The top portion of the wheel is 60 meters from the gondola at the base (3)…I'm familliar with first and second derivative rules but always struggle with drawing the graphs given a lot of information. I need to draw one graph that satisfies all of the givens in the picture attached. Any help would be much appreciated! Thank you!TRUE OR FALSE 1. The maximum value in the domain of arcsine is 1. 2. 90° is an element of the range of arctangent.------ 3. Refer to the image given.