
How do you solve $-26-2x=10-8x$ ?
Answer
548.7k+ views
Hint: The given equation is a linear equation in one variable, we can solve it by bringing all x to one side and all constant to another side. Then we can divide both LHS and RHS by the coefficient of x to get the value of x. The equation has one variable, so one equation is enough to solve it.
Complete step by step solution:
The given equation in the question is $-26-2x=10-8x$ which is a linear equation in one variable
Now we can bring all the x to LHS and all the constant to RHS
Adding 8x to both LHS and RHS we get -26 + 6x = 10
Now adding 26 to both sides we get 6x = 36
Dividing both LHS and RHS by 6 we get x = 6
So the value of x = 11 is the solution of $-26-2x=10-8x$
Note: The equation given in the question was a linear equation in one variable, so one equation is enough to solve it. If there are n unknown variables then minimum n linear equations are required to evaluate all the unknown variables. If the delta value of the system of equation is 0 then the system is inconsistent that means there may be infinitely many solutions for the system of equation or there may be no solution exist for the system of equation.
Complete step by step solution:
The given equation in the question is $-26-2x=10-8x$ which is a linear equation in one variable
Now we can bring all the x to LHS and all the constant to RHS
Adding 8x to both LHS and RHS we get -26 + 6x = 10
Now adding 26 to both sides we get 6x = 36
Dividing both LHS and RHS by 6 we get x = 6
So the value of x = 11 is the solution of $-26-2x=10-8x$
Note: The equation given in the question was a linear equation in one variable, so one equation is enough to solve it. If there are n unknown variables then minimum n linear equations are required to evaluate all the unknown variables. If the delta value of the system of equation is 0 then the system is inconsistent that means there may be infinitely many solutions for the system of equation or there may be no solution exist for the system of equation.
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