PLEASE SOLVE IT ACCURATLY AND COMPLETE.
A graph of an equation in two variables or a function is a representation of an infinite number of
solutions to the equation or function.
A system of equations may not have an exact solution that meets the conditions of a real-world
solution.
Using graphing technology is a very efficient way to find solutions to equations and systems of
equations.
The intersection point of two graphed functions is the solution for a system of equations. It is the
point that makes both equations true.
When two different functions f(x) and g(x) are graphed, the x-coordinate of the point of
intersection is the solution to the equation formed from f(x) = g(x)
Systems of equations may be a combination of linear and non-linear functions.
A table of values very rarely shows every possible solution to a system of equations. Finding the
approximate solution that is between two values on the table can be a good answer in many
situations.
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- 450 400- 350 10x + 50, while the demand equation for the same The supply equation for a given product is y = product is given by y = 5x + 350, where is the price per unit and y is the number of units sold. Find the break-even point, the price and quantity at which supply equals demand. First graph each line, then place a dot indicating the solution to the system. +500- 300 250- 200- 150 100- 50 10 WAMAP -50 100- -150- -200- 250- +300+ 10 20 Clear All Draw: 48°F Cloudy 30 X https://www.wamap.org/assess2/?cid=30986&aid=1662608#/skip/2 40 50 + 60 70 80 90 10 aarrow_forwardWhen graphing a system of equations with no solutionthe y-intercept of the two lines will be_______.¿The same or different?arrow_forwardX - y > 4 True or false: The graph of the solution set of the system includes the intersection point of x- y= 4 and x-y=7. x-y<7 Fill in the blank. The statement isarrow_forward
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