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Math Calculus 110 in chapter 3 Derivatives pls answer with numbers showing the work as math work, not by just writing as words to just

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Math Calculus 110 in chapter 3 Derivatives pls answer with numbers showing the work as math work, not by just writing as words to just explain. pls write on paper with Normal clear handwriting

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Q3 (11 points) Q6 (3 points) This question is based on Section 3.3. DO NOT SIMPLIFY This question is based on Section 3.6. YOUR ANSWERS. (Meaning, apply the derivative using the PART A. [1 MARK]. Let f(x) and g(x) be differentiable functions. Write the given functions and then stop-do not expand or distribute or name and formula of the rule that can be applied to determine the derivative do anything. Why? Because it is easier to grade for us.) Note of the composite function h(x) = f (8(x)). that for Exercise 2 and Exercise 3, you do not need to state the name of the basic rules for the intermediate steps (meaning, PART B. [2 MARKS]. Apply this rule to the case when f(x) = tan x and you can apply the rules without naming them.) g(x) = 2xx. (EXERCISE 1).[3 MARKS]. Apply the basic rules of derivatives given in this section to find the derivative of f(x) =2 - 5x+9x. You must do one rule at a time and Drag and drop an image or PDF file or click to browse... state each rule used. (EXERCISE 2). Let f (x) and g(x) be differentiable functions Write the name and formula of the rule that can be applied to determine the derivative of j(x) = f(x) g(x) [1 MARK]. Apply this rule to the case when f (x) = 2 + 5x1/2 and Q7 (3 points) g(x) = 2x + 3. [3 MARKS] BONUS QUESTION! This question is based on Section 3.7. (EXERCISE 3). Let f(x) and g(x) be differentiable functions. Write the formula from the textbook that can be applied to take the derivative Write the name and formula of the rule that can be applied to of sin x. [1 MARK] determine the derivative of j(x) = g(x) . [1 MARK] Apply the formula to take the derivative of the composite function Apply this rule to the case when f (x) = x - x + 1 and f(x) = sin (cos x). [2 MARKS]. g(x) = Vx. [3 MARKS]. + Drag and drop an image or PDF file or click to browse.. + Drag and drop an image or PDF file or click to brow Time left Show

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