�ݺ�ߣ

Problemas

•Download as DOCX, PDF•

0 likes•805 views

Universidad Cristina de Panamá

This document provides a system of linear equations to be solved using substitution and elimination methods. There are 9 equations with 2 variables, x and y, involving addition, subtraction, and equality to various numbers. The goal is to solve for the values of x and y.

RESOLVER POR EL METODO DE IGUALACION:<br /> X + 6Y = 27<br />7x – 3y = 9<br />3x – 2y = -2<br />5x + 8y = -60<br />3x + 5y = 7<br />2x – y = -4<br />7x -4y = 5<br />9x + 8y = 13<br />9x + 16y = 7<br />4y – 3x = 0<br />RESOLVER POR SUSTITUCION.<br />X + 3y = 6<br />5x – 2y = 13<br />5x + 7y = -1<br />-3x + 4y = -24<br />4y + 3x = 8<br />8x – 9y = -77<br />x – 5y = 8<br />7y + 8y = 25<br />15x + 11y = 32<br />7y – 9y = 8<br />

More Related Content

Problemas

1. RESOLVER POR EL METODO DE IGUALACION:<br /> X + 6Y = 27<br />7x – 3y = 9<br />3x – 2y = -2<br />5x + 8y = -60<br />3x + 5y = 7<br />2x – y = -4<br />7x -4y = 5<br />9x + 8y = 13<br />9x + 16y = 7<br />4y – 3x = 0<br />RESOLVER POR SUSTITUCION.<br />X + 3y = 6<br />5x – 2y = 13<br />5x + 7y = -1<br />-3x + 4y = -24<br />4y + 3x = 8<br />8x – 9y = -77<br />x – 5y = 8<br />7y + 8y = 25<br />15x + 11y = 32<br />7y – 9y = 8<br />