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Aurelia Rohan

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4y ago

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How do you solve 6 - 4x equals 54?

-12 (?)


Solve the system of equations Enter your answer as an ordered pair 4x plus 8y equals 16 4x minus 8y equals 0?

16


How do you solve this equations 4x plus 5 equals 13?

4x + 5 = 13. To solve algebraic equations, you need to get the variable by itself on one side of the equation. Start by subtracting 5 from both sides >>> 4x = 8. Then divide both sides by 4 to find what 'x' equals >>> x = 2.


How do you solve -4x plus 8 equals -4?

-4x + 8 = -4 -4x + 8 - 8 = -4 -8 -4x = -12 -4x/-4 = -12/-4 x = 3


How do you solve -4x-4 equals -16?

-4x-4 equals -16. Add 4 to both sides; -4x equals -12. Divide both sides by -4; x equals 3.


Solve y equals -2 4x-3y equals 18?

y = -24x - 3y = 18 (use the substitution method)4x - 3y = 18 (substitute -2 for y, and solve for x))4x - 3(-2) = 184x + 6 = 18 (subtract 6 to both sides)4x = 12 (divide by 2 to both sides)x = 3Thus, (3, -2) is the solution of the given system of equations.


What is the following system of equations by using the elimination method. -4x - 2y -12 4x plus 8y -24?

To solve the system of equations using the elimination method, first rewrite the equations: (-4x - 2y = 12) (4x + 8y = 24) Next, add the two equations to eliminate (x): [ (-4x + 4x) + (-2y + 8y) = 12 + 24 \implies 6y = 36 ] Solving for (y) gives (y = 6). Substitute (y) back into one of the original equations to find (x). Using the first equation: (-4x - 2(6) = 12 \implies -4x - 12 = 12 \implies -4x = 24 \implies x = -6). The solution to the system is (x = -6) and (y = 6).


-4x plus 3y equals -2?

To solve for 2 unknown variables you need 2 independent equations. You have only 1.


Solve 4x plus 51y equals 9?

Solving for two unknowns (x and y) requires two independent equations.


How do you solve 4x-y equals 5?

-1


How do you solve 7x plus 12 equals 3x?

7x = 3x - 12 4x=-12 x=-3


What is the answer to this simultaneous equations 5x plus 2y equals 11 4x - 3y equals 18?

To solve the simultaneous equations (5x + 2y = 11) and (4x - 3y = 18), we can use the substitution or elimination method. By manipulating the equations, we find that (x = 4) and (y = -3). Thus, the solution to the simultaneous equations is (x = 4) and (y = -3).