Write a recurrence for this algorithm and solve it to obtain a tight upper bound on the worst case runtime of this algorithm. You can use any method you like for solving this recurrence.

You solve a non-singular system of 10,000 linear equations with 10,000 unknowns using the Gauss-Jordan algorithm without pivoting with single precision numbers and arithmetics on a computer that natively can do single precision operations very fast, but can operate in double and half precision as well. Your solution has a residual infinity-norm that is unacceptably large. In which order should you apply the following strategies to lower the residual norm? If a strategy is not / no longer helpful, do not list it as an option. a) use half precision numbers and arithmetics instead of single precision; b) use double precision numbers and arithmetics instead of single precision; c) use partial pivoting; d) use pivoting when encountering a zero in the pivot position.

There is a building of 100 floors. If an egg drops from the Nth floor orabove, it will break. If it's dropped from any floor below, it will not break. You're given two eggs. Find N, while minimizing the number of drops for the worst case.

I needed the algorithm for G whose length is even. You can read it in the last line of the question. I don't know where the divisible by 5 part came from. Please solve the question again.

To have random-access lookup, a grid should have a scheme for numbering the tiles.For example, a square grid has rows and columns, which give a natural numberingfor the tiles. Devise schemes for triangular and hexagonal grids. Use the numberingscheme to define a rule for determining the neighbourhood (i.e. adjacent tiles) of agiven tile in the grid. For example, if we have a four-connected square grid, wherethe indices are i for rows and j for columns, the neighbourhood of tile
i, j can bedefined asneighbourhood(
i, j) = {
i ± 1, j,
i, j ± 1}

There is a building of 100 floors. If an egg drops from the Nth floor orabove, it will break. If it's dropped from any floor below, it will not break. You're given two eggs. Find N, while minimizing the number of drops for the worst case.

Write a recurrence for this algorithm and solve it to obtain a tight upper bound on the worst case runtime of this algorithm. You can use any method you like for solving this recurrence.

Find out what value the decision parameter p should have for the Bresenham's circle drawing technique. The algorithm that Bresenham devised for drawing a circle is offered in the form of step-by-step instructions here.

Calculate the decision parameter of Bresenham's circle drawing method, p. The algorithm for drawing circles by Bresenham is given in stages.

Consider the following version of Horner's method which computes a polynomial with coefficients a1, a2, ..., an and variable k. Example: acc = 1 for i = 1 to n acc *= k acc += a[ i ] return acc Determine precisely what polynomial is being computed and answer the following questions about it.What is the degree (ie, k's exponent) of the lowest-degree term? A. N+1 B. N-1 C. N D. 0 E. 1

Please Describe in detail how to solve

Consider the following version of Horner's method which computes a polynomial with coefficients a1, a2, ..., an and variable k. Example: acc = 1 for i = 1 to n acc *= k acc += a[ i ] return acc Determine precisely what polynomial is being computed and answer the following questions about it. What is the coefficient of the highest-degree term? A.A[0] B. 0 C. A[1] D. 1

linear system: Ax = b 3 x1 + 2x2 + x3 = 1 3x1 + 5x2 - x3 = 2 x2 + x3 = 10 Find the solution to the system of linear equations given above. You should use NumPy methods. The answer should be an ndarray (a vector).