Create a Python function called Triangle (a, b, c) which takes inputs of three values a, b, c and produces the following outputs in correspondence with their respective conditions: "Not a triangle" if the values of a, b, and c do not satisfy (a + b) > c and (b + c) > a and (c + a) > b inequality of a triangle. "Equilateral Triangle" if the values of a, b, and c are equal. "Isosceles Triangle" if only two sides are equal. "Scalene Triangle" if no sides are equal.

In Dr-Racket, which of the following is not necessarily true of a function that takes no arguments? A) It can result in side effects B) It might return (void) C) It might return a value like any other function D) It has the same result every time it is called, since it has no input arguments to deal with E) It is called like any other function, i.e. inside parentheses F) It can result in both side effects and return value

create a C function, named t, that outputs Pascal’s triangle.  The function tt: gives the pascal t The find function: int find(int n, int r); That find r from n The factorial function: int factorial(int n); Use the equation: nCr= n!/(r!(n-r)!'

A robot moves in a 2D lattice. The robot can only move north (N), south (S), east (E), and west (W) by a certain number of steps. Assume that the robot always starts at (0,0), and that the x axis is oriented east, while the y axis is oriented north. Write a Python function that, given a set of moves, calculates the final position of the robot. For example, if the set of moves provided as input is: N 2 E 4 S 1 W 3 then the final position of the robot is (1,1). The integer that follows a move is always positive. Follow this code skeleton: def robot_move (moves): X = 0 y = 0 # your code here return (x,y) The moves are provided as an array of tuples. The array can have any number of moves in any order. The example above is passed as input as follows: [('N',2), ('E',4), ('S',1), ('W',3)]