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Let y^(3) = x Hence y^(6) = x^(2) Substitute 6x^(2) - 5x - 4 Factor ( 2x + 1)(3x - 4) Substitute back 2y^(3) + 1 & 3y^(3) - 4
This is not solvable, as you have not equated it to any value. You have just given an 'Algebraic Expression'.
To determine the number of solutions for the system of equations given by (2x - 10y = 6) and (x = 5y + 3), we can substitute the expression for (x) from the second equation into the first equation. This results in a single equation in terms of (y). If this leads to a consistent solution (one value for (y)), there will be one unique solution for the system. If it leads to a contradiction or infinitely many solutions, that will change the outcome. Solving both equations reveals they intersect at one point, indicating there is exactly one solution.
-2x-6= -2x-6Another answer:-2x-6 = 2x+6-2x-2x = 6+6-4x = 12x = -3
2x - 3 = 2x - 52x = 2x - 22x - 2x = -20 =/= -2Zero is not equal to -2 so the answer is no solution.
This is not solvable, as you have not equated it to any value. You have just given an 'Algebraic Expression'.
Let y^(3) = x Hence y^(6) = x^(2) Substitute 6x^(2) - 5x - 4 Factor ( 2x + 1)(3x - 4) Substitute back 2y^(3) + 1 & 3y^(3) - 4
5y^(3) - 125y => 5y(y^(2) - 25) => 5y(y^(2) - 5^(2)) => 5y(y- 5)(y + 5) Done !!!! Gully Factored!!!!!
45 - triode power amplifier 80 - fullwave rectifier 125A - - can't find data 1C5 - pentode power amplifier 5Y3 - equivalent to 80 5U4 - higher-rated version of 80/5y3 12SA6 - - can't find data - did you mean *12sa7* pentagrid converter
LCM(5y3, 25y6) = 25y6
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To determine the number of solutions for the system of equations given by (2x - 10y = 6) and (x = 5y + 3), we can substitute the expression for (x) from the second equation into the first equation. This results in a single equation in terms of (y). If this leads to a consistent solution (one value for (y)), there will be one unique solution for the system. If it leads to a contradiction or infinitely many solutions, that will change the outcome. Solving both equations reveals they intersect at one point, indicating there is exactly one solution.
2X * 2X * 2X = 8X^3 2X^3 is saying 2*( X * X * X) = 2X^3
It is 2x+(-2x) = 0
2x * 2x (2*2=4) therefore, 2x*2x equals 4x2.
-2x-6= -2x-6Another answer:-2x-6 = 2x+6-2x-2x = 6+6-4x = 12x = -3
6x