Solving linear systems by substitution. How do I do it? Examples: x=8 -7=4
that is not a system of equations..
do you have a specific problem to work on, or should I make some examples?
out of those two? those two mean nothing to me-:( sorry
I will post some examples.
sure
(one at a time, pliz)
It says Suppose you try to solve systems of liner equations using substitution and get results below. How many solutions does each system have? 1. x=8
I do not see any system of equations.
I'm assuming you are copying and pasting, and it isn't showing up
I don't understand what you are asking, a system of linear equations is something like: \(\large\color{blue}{ 2x+ 3y=4 }\) \(\large\color{blue}{ y=-5x-3 }\)
I can't really help you much again, if I can't fully see the problem you are trying to solve.
you can type your equations, can't yu>?
That is what it shows that I need to solve. It says. Suppose you try to solve systems of liner equations using substitution and get results below. How many solutions does each system have? Then the first example is \[x=8\]
this is wrong though
try takinga screen shot of the problem instead @BraydonG
Its the example question
x=8, is a vertical line (with none-existing slope, and all that...) and NOT a SYSTEM of LINEAR equationS
hold on guys I am uploading a PIC
good;0
question, is an undefined slope the same as none-existing..? or is a zero slope a non-existing slope... @SolomonZelman
A slope is a number of y-units up per 1 x-unit to the right. A vertical line never goes to the right, so I am more thinking that not that it is undefined, but it is unapplicable to a vertical line. it doesn't exist in a vertical line.
Technically, it is all same though.
Ah, I see. :) haha, cause y=2, for example, has a zero slope, so I was just wondering the specifics
very nice
Installing Drivers.
take your time, no rush... even if I won't be online, someone else can help
can you draw it, using the button "draw" below?
If you need a better one please ask. @SolomonZelman
You still there @SolomonZelman ?
Well Now that i know there must be One Solution, No Solutions, or Infinitely many solutions.
thankyou
Join our real-time social learning platform and learn together with your friends!