Consider the following function: I = X f(x) The following table contains function values evaluated at several x points. X -2 -1.5 0 0.5 f(x) -29 0.8125 1 0.0625 [*(1-x - 4x³ + 2x³) dx -1 4 -0.5 1.9375 2.5 3 3.5 131.3125 376 876.4375 4 1789 1 -2 E. composite application of the Simpson's 1/3 rule using 6 segments F. single application of Simpson's 3/8 rule 1.5 1.1875 2 31 Evaluate f(x) for the following cases using pen and paper. Express your answers to 4 decimal places. A. analytically B. single application of the trapezoidal rule C. composite trapezoidal rule using 4 segments D. single application of the Simpson's 1/3 rule

Q: Estimate the value of the f(0.01) for the function f(x)=x²–2x+3. ○ 2.98 3.02 O 3.04 O 2.96

A:

Q: Guess the value of the limit of f(x) as x approaches 4, correct to six decimal places. (If an answer…

A:

Q: Differentiate the following function. y= Choose the correct setup below to differentiate the…

A:

Q: Evaluate the function f(x)=- 3.7521n x at x = 4. Round to 3 decimal places. (You may use your…

A:

Q: Which of the following tests is needed to determine if the function is increasing or decreasing at a…

A:

Q: Evaluate the following function. If p (x) = 7 (4)" , find p (5)

A:

Q: Find the point on the graph of f(x)=(x+1)2 that is closest to the point (-5, 1). Round to three…

A:

Q: Refer to the function below and evaluate it where f (7). /(t) = -3 (-3 ( +-1))' + -1

A:

Q: Determine the function values of the following function   F(x)= 5/x+1   F(0)=    F(2)=

A:

Q: (х + 1)3 y = (x² – 1)

A: To find the range of the following function                            y=x+13x2-1

Q: Where does the original function f(x) increases and decreased

A: f'(x) = +ve→f(x) will be increasing in this range.f'(x) = -ve→f(x) will be decreasing in this…

Q: graph the functions. f (x) = 1/3 |x|

A: Graph the function fx=13x

Q: Evaluate the following function. If p (x) = 4 (3)", find p (3)

A: p(x) = 4(3)x to find p(3) we will put value of variable x = 3 .

Q: Consider the function y = f(x). Below is a table of values for the function f. %3D f(x) f(x) 2.1…

A: Limit of a function f(x) exists at point x = a only when: