Asoftware company sells an education version (e) and a commercial version (c) of its popular image editing software. during the month of january 500 copies of the software are sold with sales totaling $180,000. if the price of the education version is $150 and the price of the commercial version is $600 how many of each version were sold? which system of equations matches the situation?

A software company sells an education version  and a commercial version  of its popular image editing software. Let x be the number of education version copies sold and y be the number of commercial version copies sold.

1. During the month of January 500 copies of the software are sold, then

x+y=500.

2. If the price of the education version is $150, then x educational version copies cost $150x. If the price of the commercial version is $600, then y commercial version copies cost $600y. The total sales are $(150x+600y) that is  $180,000, then

150x+600y=180,000.

3. The system that of equations matches the situation is

Solve this system. First, express x from the first equation:

x=500-y.

Substitute this x into the second equation:

150(500-y)+600y=180,000,

75,000-150y+600y=180,000,

450y=105,000,

Then

they sold nearly 267 educational version copies and nearly 233 commercial version copies

the fist one is not equalvalent but i think th second one isand the third isnt definetly or the last one is i think. hope this !

step-by-step explanation: