The browser used for posting questions on this site is rubbish. It is quite useless for mathematics since it strips out most symbols so that we cannot tell what the question is meant to be. We could try to guess but in some cases that is not possible and then we may as well make up our own questions and answer them!
In this case we cannot see an equation, only an expression. And an expression cannot have a solution.
If you mean: 2y = -4x-12 then y = -2x-6 and -6 is the y intercept
2y - 4x = -12 Algebraically rearrange to 2y = 4x - 12 Divide both sides by '2' y = 2x - 6 So at the 'y' intercept, x = 0 Substituting x = 0 We have y = 2(0) - 6 Anything multiplied '0' is equal; to '0' Hence y = 0 - 6 y = -6 is the value of the y-intercept.
Without an equality sign the given expression can't be considered to be a straight line equation
4x+2y = 6 2y = -4x+6 y = -2x+3 Perpendicular slope is 1/2
It simplifies to: -4x-12
4x-2y = 12 -2y = -4x+12 y = 2x-6 Therefore the y intercept is -6 and the slope is 2
4x+2y = 12 2y = -4x+12 y = -2x+6 So the y intercept is 6 and the slope is -2
2y-4x=-12 Add 4x to each side 2y=4x-12 Divide each side by 2 y=2x-6 The y-intercept is (0,-6)
The y-intercept of the graph of 4x + 2y =12 is probably 6
If you mean: 2y = -4x-12 then y = -2x-6 and -6 is the y intercept
No because without an equality sign the given expression can't be considered to be an equation.
No because without an equality sign the given expression can't be considered to be an equation.
2y - 4x = -12 Algebraically rearrange to 2y = 4x - 12 Divide both sides by '2' y = 2x - 6 So at the 'y' intercept, x = 0 Substituting x = 0 We have y = 2(0) - 6 Anything multiplied '0' is equal; to '0' Hence y = 0 - 6 y = -6 is the value of the y-intercept.
Without an equality sign the given expression can't be considered to be a straight line equation
If: 2y-4x = -12 Then: y = 2x-6 So the y intercept is -6 and the slope is 2
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).
-6