4. What is the slope when you illustrate tangent line to the graph of the equation y 2x2 – 3x + 5 at (2, 4)? 3 2 1 5. What is the slope when you illustrate tangent line to the graph of the equation y = 4 + 2x– x2 at (2, 4)? -3 -2 -4 -1
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- I need help with this problem: The problem is described in the image below. This question is based on The Derivatives as a function & Derivatives & Rate of change chapters.2.5 Can you show me the steps to solve the problem? Directions: Find the derivative of the function. 31) y = cos(sec4x)#14 can you show me how to do this? Our teacher has been using the equation f(x+h)-f(x)/h to find the derivatives.
- Find the derivative of the function. My homework is asking for chain rule only thank you:)Experiment 3: 3A. Slide the large circle on the parabola so the small circle on the x-axis is at x = 0. Substitute x = 0 into f(x). State the value f(0). 3B. Does the slope of the tangent line appear to be positive, negative, zero or undefined? 3C. State the slope of the tangent line by substituting x = 0 into the derivative f'(x). State the value f'(0). 3D. Does f'(0), the y-coordinate on the gray line at x = 0, have any relationship to the derivative value f'(0)? 3E. Does f'(0), the y-coordinate on the derivative line at x = 0, have any relationship to f(0), the y-coord. on the parabola at x = 0? Experiment 4: State your conclusion as to the relationship between the graph of the function f(x) and the graph of the derivative function f'(x).Use the graph below to find exact values of the indicated derivatives, or state that they do not exist. If a derivative does not exist, enter dne in the answer blank. The graph of f(x) is black and has a sharp corner at x=2. The graph of g(x) is blue.
- Hi! Can you explain how to determine when an object is slowing down using higher-order derivatives? Use the position function S(t) too in the explanation. Thank you! Please use examples for a better understandingy=cos3 x3 Step by step explanation how to find the derivative of this function using the chain rule.2) Write derivatives (slope functions) for these functions y=f(x) ; by hand, no simplification of the answer. 5 / 4 (square root 7 x^8)