The expression you presented is not an equation.
Do you mean ax2 + bx = c?
Do you mean to solve it for x?
I'm assuming that's the case, but you need to be more clear on your question.
To solve for x then, the technique to use is called completing the square:
ax2 + bx = c
Multiply both sides by a:
a2x2 + abx = ac
Add the square of b/2 to both sides:
a2x2 + abx + (b/2)2 = ac + (b/2)2
We now have a perfect square on the left, simplify:
(ax + b/2)2 = ac + b2 / 4
(ax + b/2)2 = (4ac + b2) / 4
And now solve for x:
ax + b/2 = ±[(4ac + b2) / 4]1/2
ax + b/2 = ± √(4ac + b2) / 2
ax = [-b ± √(4ac + b2)] / 2
x = [-b ± √(4ac + b2)] / 2a
Co variable
4
To solve an equation of the form ( ax = b ), you need to divide both sides of the equation by ( a ) (assuming ( a \neq 0 )). This gives you ( x = \frac{b}{a} ), isolating ( x ) on one side of the equation.
Solve the equation for y. This will give you an equation similar to y = ax + b, where a is the slope, and b is the y-intercept.
If angles AXC and BXC form a linear pair, it means they are adjacent angles that share a common vertex (point X) and their non-common sides (rays AX and BX) form a straight line. Consequently, the measures of angles AXC and BXC add up to 180 degrees. This property is fundamental in geometry, indicating that the two angles are supplementary.
Co variable
ax - b = c ax = b + c x = (b + c)/a
it is the slope formula in the equation it is the slope formula in the equation
AxB=BxA (AxB)xC=Ax(BxC) Ax(B+C)=AxB+AxC Ax1=A Ax0=0
4
AX + BY is not an equation .AX + BY + C = 0is the general equation for a straight line.
I believe its coefficient.
To solve an equation of the form ( ax = b ), you need to divide both sides of the equation by ( a ) (assuming ( a \neq 0 )). This gives you ( x = \frac{b}{a} ), isolating ( x ) on one side of the equation.
For example, the equation of a line: y = ax + b. the equation of a curve: y = cx2 + dx + e ax + b = cx2 + dx + e (solve for x)
For an equation of the form ax² + bx + c = 0 you can find the values of x that will satisfy the equation using the quadratic equation: x = [-b ± √(b² - 4ac)]/2a
Solve the equation for y. This will give you an equation similar to y = ax + b, where a is the slope, and b is the y-intercept.
If angles AXC and BXC form a linear pair, it means they are adjacent angles that share a common vertex (point X) and their non-common sides (rays AX and BX) form a straight line. Consequently, the measures of angles AXC and BXC add up to 180 degrees. This property is fundamental in geometry, indicating that the two angles are supplementary.