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A: A patient needs to keep their blood sugar levels within 7 milligrams per deciliter of 95 milligrams…
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A: Given : Suppose f is a continuous function defined on the interval [0,3]
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A: Topic:- application of integration
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A: As per the rules we can answer the first question and rest can be reposted.
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- Find the average rates of change of f(x)=x2+2x (a) from x1=3 to x2=2 and (b) from x1=2 to x2=0.3. Find the function whose tangent has slope xln√x for each value of x>0 and whose graph passes through the point(2,−3).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 function f(x) whose derivative is sin x and whose graph passes through the point(0, 2)A function at x=2.1 , 2.2 , 2.3 has values 22, 18 , 16 respectively . the most accurate first derivative permitted by these data points at x= 2.2 isFind a function with the given derivative whose graph passes through point P f'(x)= 2xx+1-cosx, P(0,3)
- Find a function with the given derivative whose graph passes through point P f'(x)=1/x+2, x is greater than -2, P(-1,3)Two equivalent forms of the Chain Rule for calculating the derivative of y = ƒ(g(x)) are presented in this section. State both forms.Question 7 - Find the derivatives of the function Please show full work
- Give an example of a function f (x) that has one positive derivatives on the range (−1, 0) and a negative derivatives on the range (0, 1).It is the chapter on applications of derivatives under applied optimization. By using optimization, please help solve question 8.I think this question (included in the image) is looking for a derivative of sorts