Euclid’s Algorithm states the following: gcd(a, b) - a and b are integers b ≠ 0 r is the remainder of integer division At each step, the remainder, r, decreases by at least 1 r must eventually become 0 Use Euclid’s Algorithm to calculate gcd(96, 128)
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Euclid’s
- gcd(a, b) - a and b are integers
- b ≠ 0
- r is the remainder of integer division
- At each step, the remainder, r, decreases by at least 1
- r must eventually become 0
Use Euclid’s Algorithm to calculate gcd(96, 128).
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Solved in 3 steps
- Write an algorithm that asks the user to enter a positive integer n and prints the sum of the divisors of n.Algorithms in pseudo code **MUST** be placed in code blocks/fences, and use `cpp` as the syntax highlighter. - Algorithms should follow the pseudo code standard described in *Pseudocode Handout*. - Do NOT change the template except the answer portion. Formulas and equations should be in math mode using Latex math symbols. - Markdown math tutorial: http://tug.ctan.org/info/undergradmath/undergradmat h.pdf - Two ways to enter math mode: - Insert a pair of dollar signs: \$your equations go here\$. This is the inline math mode. *Notice that there is no space between the \$ and the letter*. - Insert a pair of double-dollar signs: \$\$ your equations go here \$\$, which produces a standalone equation/formula set. le for subExercise: Find the function s(n) that indicates the number of sums performed by the following segment of an algorithm: for i = 2 to n+1 do for j = 1 to i+2 do p = p + n +j
- Correct answer will be upvoted else Multiple Downvoted. Computer science. Polycarp has a most loved arrangement a[1… n] comprising of n integers. He worked it out on the whiteboard as follows: he composed the number a1 to the left side (toward the start of the whiteboard); he composed the number a2 to the right side (toward the finish of the whiteboard); then, at that point, as far to the left as could really be expected (yet to the right from a1), he composed the number a3; then, at that point, as far to the right as could be expected (however to the left from a2), he composed the number a4; Polycarp kept on going about too, until he worked out the whole succession on the whiteboard. The start of the outcome appears as though this (obviously, if n≥4). For instance, assuming n=7 and a=[3,1,4,1,5,9,2], Polycarp will compose a grouping on the whiteboard [3,4,5,2,9,1,1]. You saw the grouping composed on the whiteboard and presently you need to reestablish…Algorithm: second question is omega n square. Ω(n2).Create a VBA algorithm that calculates the weighted grade of four exams of 10 students. Column 1- Student's Name Column 2 -Exam 1 | Score Column 3 - Exam 2 Score Column 4 - Exam 3 Score Column 5 - Exam 4 Score Column 6 – Weighted Grade Formula of Weighted Grade: Weighted Grade = 30% Exam 1+ 25% Exam 2 + 25% Exam 3 + 20% Exam 4
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