1. (5)-Determine the real root of f(x) = 4 x³ - 6x² +7x-2.3 Using Bisection Method to locate the root. Employ initial guesses of X/= 0 and X₂ = 1 and iterate until the estimated error Ea falls below a level of Es = 10%. (3 iterations only). Iteration Xlower Xupper Summary Xr Table f (x lower) f (x upper) f (X r) Ea (%)

Q: Assume SSE(b)=(8-4*b)^2+(10-3*b)^2 +(7-8*b)^2  . Find the value of b that will minimize this…

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Q: Evaluate (a)16^3/4 and (b) 125^2/5

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Q: Find the area cut out of the cylinder a² +2²=16 by the cylinder x² + y² = 16.

A: Given: x2+z2=16 and x2+y2=16.

Q: 4. Area Estimate vs Actual a) Estimate the Area beneath f(x)=-x' +18x² – 8x + 20 on [4,12] using 5…

A: Given that the function is fx=-x3+18x2-8x+20 on 4,12. It is required to find the estimated area and…

Q: n 8. Σn=1[5 (3) algebraically simplify 5 goes to D 22-1 5 29x7" 7n] 2^4x3 2₁n- 21" 3^.201 210 5.147…

A: There is a mistake in simplification - [5(14n+1) - 1/2(6n+1)] / 21n+1 is not equal to  [5(14n + 14)…

Q: How to find the lactus rectum if (x-4)^2 =-16(y+1)

A: Length of the latus rectum is 4a

Q: Find the root of the following equation: f(x) = x^2-x-2=x with boundaries [1,2] Show Answer in the…

A: To find the root of the equation using the bisection method in a particular boundary, first find the…

Q: How close to - 1 do we have to take x so that 1/(x+1)^2>400 ANSWER AS FRACTION

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Q: Evaluate (a)16^3/4 and (b) 125^2/5 without using a calculator and show work

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Q: Find two  z  values so that  62%  of the middle area is bounded by them

A: Given that  We have to  find two z values so that 62%  of the middle area is bounded by them

Q: Determine the area approximation of -x^2 -6x -10 from x=-5 to x=-1 with 200 rectangles by the…

A: We have to determine the area approximated of  from  to  with  rectangles by the midpoint method.

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A: We have to find point of inflection

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Q: Find two  z  values so that  78%  of the middle area is bounded by them.

A: z has standard normal distribution. where mean=0 and standard deviation=1 i.e. z~N0,1

Q: Why is y -2/3? How did you get that?

A: We will generalize value of W