I need to find the sum of the product of two numbers and the third number. Like this: x*y+z
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Please help me write this in Marie Simulator code: Problem: Sum=x*y+z
Please help me! I need to find the sum of the product of two numbers and the third number. Like this: x*y+z.
Consider three numbers x, y, and z that sum to 1 and also have their squares sum to 1. Find x, y, and z so that their product is a minimum.
14. Find three positive numbers x, y, and z such that the sum of the three numbers satisfies the equation 3x+y+2z = 24 and whose product is a maximum.
14.8.25 Find three real numbers x, y, and z whose sum is 27 and the sum of whose squares is as small as possible. The three numbers are (Simplify your answers. Use a comma to separate answers as needed.)
Please help me write this in Marie Simulator code: Problem: Sum= 1+2+3+.....+N Input: N Output: Summation of 1 to N Sum=0; A=1; While (A<=N){ Sum=sum+A; A=A+1; } Print Sum;
Given the function f(x, y, z) = xy +xz write f (x, y, z) as a sum of min terms and a product of max terms.
Write F(x, y, z) = (x + z) (x + y) + (y + z) as a sum of minterms. Draw the circuit for F(a, b, c) = pi (3, 4, 6, 7)
Random variable
(20) Z X+Y is a random variable equal to the sum of two continuous random variables X and Y. X has a uniform density from (-1, 1), and Y has a uniform density from (0, 2). X and Y may or may not be independent. Answer these two separate questions a). Given that the correlation coefficient between X and Y is 0, find the probability density function f7(z) and the variance o7. b). Given that the correlation coefficient...
use python: Write a program that reads in X whole numbers and outputs (1) the sum of all positive numbers, (2) the sum of all negative numbers, and (3) the sum of all positive and negative numbers. The user can enter the X numbers in any different order every time, and can repeat the program if desired. Sample Run How many numbers would you like to enter? 4 Please enter number 1: 3 Please enter number 2: -4 Please enter...
x+y+z=1000 x<5000 y<4000 z>3000 how many possible solution x,y,z can be ? x,y,z have to be even numbers .. like 4500 or 5650 anyone has any idea on how to solve it ?