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It is a simultaneous equation and its solution is x = -1 and y = -5

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Y equals x plus 3 and 3x-y equals 5?

Solve this simultaneous equation using the elimination method after rearraging these equations in the form of: 3x-y = 5 -x+y = 3 Add both equations together: 2x = 8 => x = 4 Substitute the value of x into the original equations to find the value of y: So: x = 4 and y = 7


Solve by using the elimination method for 9x-9y equals 36 and 7y-3x equals -14?

9x-9y = 36 => x-y = 4 3(-y+x = 4) 7y-3x = -14 Multiply all terms in the top equation by 3: -3y+3x = 12 7y-3x = -14 Add both equations together: 4y = -2 Divide both sides by 4: y = -0.5 Substitute the value of y into the original equations to find the value of x: x = 3.5 and y = -0.5


5 What advantage is there to using algebraic equations instead of numerical values when defining the dimensions of a CAD model?

Using algebraic equations allows for greater flexibility and scalability in defining the dimensions of a CAD model. By using variables instead of fixed numerical values, the model can be easily adjusted and adapted to different sizes or configurations without having to manually change each individual dimension. Additionally, algebraic equations enable parametric modeling, where changes to one dimension automatically update all related dimensions, saving time and reducing errors in the design process.


Solve the following system of equations using substitutions 2x plus 3y equals -1 and 5x-2y equals -12?

First get y in terms of x: 5x-2y=-12 ----- -2y=-12-5x ------ y=6+(5/2)x Sub into other equation: 2x+3y=-1 ---- 2x+3(6+(5/2)x)=-1 Solving for x gets: x= -2 Sub into other equation: 5x-2y= -12 --- 5(-2)-2y= -12 --- y=1 So x= -2, and y= 1


What advantages is there to using algebraic equations instead of numerical values when defining the dimensions of a CAD model?

Ask Mr. Casilli AKA BILLY MAYS NIGGGAAA

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