f(0) = 1, f(1) = 2, f(2) = 4, ve f(3) = 7 verilenlerini ve Lagrange interpolasyon polinomunu kullanarak f' (2) değerini yaklaşık olarak hesaplayınız. Approximate f' (2) using the given data f(0) = 1, f(1) = 2, f(2) = 4, and f(3) = 7 and the Lagrange interpolation polynomial. -2 14 17 2

Q: Approximate f' (2) using the given data f(-1) = -21, f(1) = 15, ƒ(2) = 12, and f(3) = 3 and the…

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Q: Find the values of x, y and z that correspond to the critical point of the function: f(x, y) 5x² +…

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Q: (1 point) Let f(x) = Find f'(x). 7x² + 2 f'(x) =

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Q: Find the values of x, y and z that correspond to the critical point of the function: f(x, y) = 2x² +…

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Q: 4x2 +3x + If f(x) f'(z) - f'(3) =

A: fx=4x2+3x+2xTo find f'x and f'3

Q: Estimate f'(x) using the Forward Divided Difference method given x 2 and Ar = 2, and the following…

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Q: 3 fx} -1 2 4 5 -1 f(0) = 3 f(x) = 0, x = f-'(0) = f-'(x) = 0, x = 3.

A: we have to find the following

Q: At what point of the curve y = x* is the normal line parallel to 2x + y = 3? 2 16 ㅇ (, ) (뚜 든) 이 o…

A: To find  The point of the curve y=x^4 is the normal line parallel to 2x+y=3.

Q: If w(x) = Ae^(-ax) for x>0 and for x<0 normalize it, then A= 2a .I O 1 II O 2a V2a III O

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Q: Evaluate f"(c) at the point. 9) f(x) = In (4x - 3), c = 1 10) f(x)=3x2-3, c=1 3x - 4 11) f(x)= 4x-3'…

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Q: Is it possible to Clarify the following Bartleby Expert Answer, with any Signs (/, *, +,-) and/or…

A: CLARIFY THE ANSWER WITH THE SIGNS AND POSITION Given that the income is f(t)=600e-0.2t in thousand…

Q: Part 1 Let f(t) = (t² + 4t + 6) (7ť² + 3). Find ƒ' (t). f' (t) Find f'(3). f'(3) = =

A: according to bartleby guide line we do only first part of multiple questions (1)…

Q: lif HCB) =-1, H'(9)=2, FC3)=6 and f'(3)=4 find: G'(3) if G(w) = F(w) H(w) %3D

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Q: For the function h (1) = - 3z+2x-1, determine the equation of the normal line at z = 2. I' - USE THE…

A: Given: h(x)=x3-3x2+2x-1 The objective is to find the equation of normal line at x=2. It is known…

Q: F-1 S 1+(A-5)² } ebid F{xe-3\=l } =

A:

Q: Which of these critical points is the saddle point of the equation: f (r, y) = 4 + x³ + y' – 3zy A.…

A: Let us find the saddle point of the given equation in the next steps.

Confidence Intervals

When we calculate intervals in probability and statistics, it can be simply termed as finding out a confidence interval. The confidence interval is usually calculated from the data set which is observed. The value of the parameter that needs to be calculated is present here only.