Use the second order accurate second derivative central difference formula f(z+h)-2f(x) + f(x-h) h2 along with Richardson extrapolation to obtain a fourth and then sixth order accurate second derivative finite difference formula with leading order error. How does this result compare to the results from question ??(a)i?

Q: sorry can you write it out in pen or pencil please

A: Given that We have to find a ..Mean b..Standard deviation c...Tally Chart

Q: Sorry I do not understand the typing , could you write it out on paper?

A: Note:  As per your requirement, i answered here in handwritten on papar.

Q: Differentiate. y = 7+ x

A: Given Expression : y=x7+x y=x7+x-1 Differentiate by using Product Rule…

Q: tep 2 is cut off. Please resend.

A: note: previous answer was also correct but i think you could not horizontal scroll so I will rewrite…

Q: Number 15

A:

Q: 2. y=x,Y=0,X=2, X=3

A:

Q: Please show EVERY STEP and JUSTIFY your answer.

A: Step 1:   Step 2: Step 3: Step 4:

Q: PLEASE WRITE OUT THE WORK ASAP, do NOT TYPE IT

A:

Q: uld not understand how the values after one interation is calculated?

A: The k-means clustering

Q: can you do the resr

A: Let's solve 6th question.  Please repost for other parts.

Q: Please help lol

A: b) c)

Q: Show how to do part 3 please!

A: It is a linear regression problem with a best fit line. The main of that method is there are some…

Q: the distance between (-3/5, -4) and (-3/5, 2/3)

A: The given points are (x1, y1) = (-3/5, -4) and (x2, y2) = (-3/5, 2/3).