So now this line any point on that line will satisfy both of those original equations. Two systems of equations are shown below: System A 6x + y = 2 2x - 3y = -10. Two systems of equations are shown below: System A 6x + y = 2 −x... Two systems of equations are shown below: System A. So in this problem, we're being asked to solve the 2 given systems of equations, so here's the first 1. For each system, choose the best description of its solution(no solution, unique... (answered by Boreal, Alan3354). Well, that's also 0. What that means is the original 2 lines are actually the same line, which means any solution that makes is true, for the first 1 will be true for the second because, like i said, they're the same line, so what that means is that there's infinitely many solutions.
Lorem ipsum dolor sit amet, consectetur adi. Good Question ( 196). So the way it works is that what i want is, when i add the 2 equations together, i'm hoping that either the x variables or y variables cancel well know this. They will have the same solution because the first equations of both the systems have the same graph. Which of the following statements is correct about the two systems of equations?
For each system of equations below, choose the best method for solving and solve. We solved the question! So if we add these equations, we have 0 left on the left hand side. They will have the same solution because the first equation of System B is obtained by adding the first equation of System A to 4 times the second equation of System A.
So there's infinitely many solutions. Show... (answered by ikleyn, Alan3354). So again, we're going to use elimination just like with the previous problem. Lorem ipsum dolor sit amet, colestie consequat, ultrices ac magna. We have negative x, plus 5 y, all equal to 5. Fusce dui lectus, congue vel laoreet ac, dictum vitae odio. So the way i'm going to solve is i'm going to use the elimination method. The system have no solution. M risus ante, dapibus a molestie consequat, ultrices ac magna. The value of x for System A will be equal to the value of y for System B because the first equation of System B is obtained by adding -4 to the first equation of System A and the second equations are identical. So to do this, we're gonna add x to both sides of our equation. If applicable, give... (answered by richard1234).
Answered by MasterWildcatPerson169. So now, let's take a look at the second system, we have negative x, plus 2 y equals to 8 and x, minus 2 y equals 8. So in this particular case, this is 1 of our special cases and know this. So now we just have to solve for y.
That 0 is in fact equal to 0 point. The system have a unique system. Add the equations together, Inconsistent, no solution.... Well, negative 5 plus 5 is equal to 0. Consistent, they are the same equation, infinitely many solutions. So for the second 1 we have negative 5 or sorry, not negative 5. Asked by ProfessorLightning2352. Our x's are going to cancel right away. Unlock full access to Course Hero. They cancel 2 y minus 2 y 0. Still have questions? The system has infinitely many solutions.
Does the answer help you? For each system, choose the best description of its solution. For each system, choose the best description... (answered by Boreal). Crop a question and search for answer.
Well, negative x, plus x is 0. So we have 5 y equal to 5 plus x and then we have to divide each term by 5, so that leaves us with y equals. Check the full answer on App Gauthmath. 5 divided by 5 is 1 and can't really divide x by 5, so we have x over 5. So, looking at your answer key now, what we have to do is we have to isolate why? So we'll add these together.
System B -x - y = -3 -x - y = -3. Explore over 16 million step-by-step answers from our librarySubscribe to view answer. That means our original 2 equations will never cross their parallel lines, so they will not have a solution. Well, that means we can use either equations, so i'll use the second 1.
So the answer to number 2 is that there is no solution. The value of x for System B will be 4 less than the value of x for System A because the coefficient of x in the first equation of System B is 4 less than the coefficient of x in the first equation of System A.
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