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A force in the negative direction of an x axis is applied for 27 ms to a 0.24 kg ball initially moving at 16 m/s in the positive direction of the axis. The force varies in magnitude, and the impulse has magnitude 45.1 N s. (a) What is the ball's velocity (including sign for direction) just after the force is applied? (b) What is the average magnitude of the force on the ball?
Given an integer n > 0, write a recursive C++ function that returns the sum of 1 through n.
For example, if "elmore" is the search target then any contact where the first name, last name, phone number, or email address contains "elmore" should be returned for display or deletion. Use a "for each" loop to iterate through the ArrayList.
write a program that prompts the user for an integer value for a length of a youtube clip in seconds then display the number of hours , minutes and seconds within the given length.
Write a subtoutine in MARIE assembly that multiplies two values where the arguments for this subroutine are two pointers (each pointer pointing to a value).
Write and test a version of selection sort for linked lists. Write a program to test insertion sort for linked lists.
Active Directory folders (not shared folders) are unique objects in Active Directory.
Write an EBNF rule that describes the while statement of C++. Write the recursive-descent subprogram in C++ for this rule.
Total number of rooms ( calculated: number of bedrooms + formal dining room if present + 1 for kitchen)Number of baths (house can have any number of 1/2 bath or 1/4 of a bath in addition to a full bath - example 1.5, 1.75 or 1.25 bath)
Linda creates an algorithm that takes an input sequence S and produces an output sequence T that is a sorting of the n elements of S.
Artificial intelligence topics include Expert Systems and Genetic Algorithms. Do you think that corporations can really use artificial intelligence to make a good business decision?
What is an "unbreakable" UML diagram. I have a Java assignment, and it's asking for this requirement, but I have never seen or heard of one.
Let X = Z × (Z {0}). Define the relation on X by (x, y) (z, t) ↔ xt = yz for every (x, y), (z, t) ∈ X. Show that this is an equivalence relation on X.
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