Consider the system of equations. y=-2x+4 3y+x=-3 Which statement is true of this system of equations? Both equations are in slope-intercept form. The first equation converted to slope-intercept form is y+2x=4 The second equation converted to slope-intercept form is y=-(1)/(3)x-1 Neither equation is in slope-intercept form.

To determine which statement is true about the system of equations, we need to analyze each equation and see if it is in slope-intercept form.The slope-intercept form of a linear equation is given by: where is the slope and is the y-intercept.Let's analyze each equation:1. This equation is already in slope-intercept form, with a slope of and a y-intercept of .2. To convert this equation to slope-intercept form, we need to isolate : Now let's evaluate the statements:A. Both equations are in slope-intercept form. This statement is false because the second equation is not initially in slope-intercept form.B. The first equation converted to slope-intercept form is . This statement is false because the correct conversion of the first equation to slope-intercept form is .C. The second equation converted to slope-intercept form is . This statement is true because we derived this form from the second equation.D. Neither equation is in slope-intercept form. This statement is false because the first equation is already in slope-intercept form.Therefore, the correct answer is:C. The second equation converted to slope-intercept form is .