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A: Explanation of the answer is as follows
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Q: solve the system using elimination 4x+3z=0,2x-2z+4z=2,-2x-2z=-2 please show work
A: Given problem:- solve the system using elimination 4x+3z=0, 2x-2z+4z=2, -2x-2z=-2
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A: We can evaluate the values of x y and z as below
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Q: Use the substitution method to find all solutions of the system of equations. (y = x2 = x + 12 (х,…
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Q: 7) Solve the system of linear equations using elimination by addition or subtraction. Sz+y = 8 lx -…
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Q: Solve the System. Give answer as (x, y, z). — 5х — 2у — 4z — 6 - - 10x + 2y – z = 21 - - 20х + 2у +…
A: Given, The system of equations are -5x-2y-4z=6 -10x+2y-z=-21…
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A: Given that 2x - y = 6 x + y = -3
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Q: Solve the System. Give answer as (x, y, z). 3x + 5y + 6z = 30 – 2x + 10y – 6z -28 - - 6x + 20y + 6z…
A: 3x + 5y + 6z = 30 ----(1) -2x + 10y - 6z = -28 ----(2) -6x + 20y + 6z = 12 -----(3) From (2),…
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Q: solve the system 5x-y+2z=3 4x+5y+7z=26 x+y+4z=3 the solution is,?
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Q: solve the system 5x-y+2z=3 4x+5y+7z=26 x+y+47=3 the soltion of the three equation is
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Q: Solve the system using the substitution method. If the system does not have one unique solution,…
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Q: Solve the system of equations by any method. За — 4у + 22 3 — 19 (1) 2x + 4y + z = 20 (2) 2x + 3y +…
A: We have to find the solution for the given system.…
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Q: 6. Solve the system of 3 equations. 3x + 4z = 11 (с) х 2y 4y -3 - | = 6 -
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Q: Solve the system. −3x − y = −11 y − 4z = 6 x − 2y + z = −2
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- The number of new users y (in millions) for a certain website between August 2008 and May 2009 can be modeled by the equation y=ax2+bx+c, where x represents the age of the user. Using the ordered pair solutions (15,1), (35,8),and (55,5), create a system of linear equations in three variables for a, b, and c. Do this by substituting each ordered pair solution into the model, creating an equation in three variables. Solve the resulting system to find the coefficients of the model. Then use the model to predict the number of new users for the website who were 40 years old.Classify system of linear equations. Describe when a system of linear equations hasn nosolution, unique solution and more than one solution.#5 Solution of Linear system
- Determine the value of "a" for which the system has no solution, exactly one solution or infinitely many solutions for linear system in the pic. Plz mention the number of solutions this system has.Use the substitution method to find all solutions of the system of equations. y = x2 y = x + 20 (x, y) = (smaller x-value) (x, y) = (larger x-value) Use the elimination method to find all solutions of the system of equations. (Order your answers from smallest to largest x, then from smallest to largest y.) 5x2 − y2 = 1 x2 + 4y2 = 17 (x, y) = (x, y) = (x, y) = (x, y) =Two algebraic methods to solve a system of linear equations in two variables are the __________ method and the __________ method.
- Explain what it means when a system has infinite solutions. Give at least two equations for this system. Show by any method why your equations represent a system with infinite solutions4x - y - 3x = 40 5x + 2y + z = 25 6x + y + 2z =18 Use the Substitution method or elimination method to solve the system of equation. It needs to see what needs to be done to both side of an equation to get the next equation. For Example, it look like this. Please Show all the Work and Not Skip any steps with Pairs 1, 2, and 3.Classify system of linear equations. Describe when a system of linear equations has no solution, unique solution, and more than one solution.
- Find all solutions of the given system of equations and check your answer graphically. [First eliminate all fractions and decimals.] (If there is no solution, enter NO SOLUTION, if the system is dependent express your answer in terms of x, where y = y(x).) x/4 - x/3 = 1 x/3 + y = -3 (x, y) = ( )A mining compariy produces'100 tons of red ore and 80 tons of black ore each week. These can be treated in different ways to produce tree different alloys, soft hard or strong. To prbduce l ton of soft alloy requires 5 tons of red ore and 3 tons of black. For the hard alloy the requirements are 3 tons of red and 5 tons of black. The profit per ton from selling the alloys (after allowing for production but not mining costs, which are regarded as fixed) are 5250, $300 and 5400 for soft, hard and strong respectively. Find the optimal combination to maximize the company's profit.True or false. A solution for a system of equations consists of values that are solutions for each and every equation of the system.