How many solutions does this system of equations have?

http://static.k12.com/calms_media/media/1513500_1514000/1513631/1/ec8c67cca51e651473151c79c0cd4dead4ee346d/MS_IMC-1400804-100523.jpg

A.
none

B.
exactly one

C.
exactly two

D.
infinitely many

Question

How many solutions does this system of equations have?

http://static.k12.com/calms_media/media/1513500_1514000/1513631/1/ec8c67cca51e651473151c79c0cd4dead4ee346d/MS_IMC-1400804-100523.jpg
 
 A.
none
 
 B.
exactly one
 
 C.
exactly two
 
 D.
infinitely many

anonymous · Answer

D because any point on that line is a solution and the line doesn't stop.

itsbribro · Answer

The system of equations is coincident.
 
What are the missing values?

x + 3y = 5

4x + ___y = ___

@MeghanLil

itsbribro · Answer

@tyler**collins  can you help please love?

anonymous · Answer

Not actually sure how to solve this, but what I would do is set y equal to 0 and solve fore x then do it for y

anonymous · Answer

im pretty sure its only exactly one.... but hold on...

anonymous · Answer

tyler might know more than me

itsbribro · Answer

were on this one right?
The system of equations is coincident.
 
What are the missing values?

x + 3y = 5

4x + ___y = ___