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- Equation:
-
Equation 2x+1-20x+15=6x+4
- Equation (x-1)^2·(2·x+6)+(x+3)^2·(2·x-2)=0
- Equation x^2-(1400*0.799)^2-x*(5.22*0.799)^2=0
- Equation x^2+25*x+1260=0
- Express {x} in terms of y where:
- 2*x-3*y=12
- -13*x-3*y=-2
- 15*x-6*y=-10
- 16*x-13*y=14
- Integral of d{x}:
- 6x+4
- Graphing y =:
- 6x+4
-
Identical expressions
- 2x+ one -20x+ fifteen =6x+ four
- 2x plus 1 minus 20x plus 15 equally 6x plus 4
- 2x plus one minus 20x plus fifteen equally 6x plus four
-
Similar expressions
- 2x-1-20x+15=6x+4
- 2x+1-20x+15=6x-4
- (x-1)*(x^2+8*x+16)=6*(x+4)
- 2x+1+20x+15=6x+4
- 2x+1-20x-15=6x+4
- 6(x+4)=7(3x-2)
2x+1-20x+15=6x+4 equation
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The solution
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[src]
2*x + 1 - 20*x + 15 = 6*x + 4
$$\left(- 20 x + \left(2 x + 1\right)\right) + 15 = 6 x + 4$$
Detail solution
Given the linear equation:
Looking for similar summands in the left part:
Move free summands (without x)
from left part to right part, we given:
$$- 18 x = 6 x - 12$$
Move the summands with the unknown x
from the right part to the left part:
$$\left(-24\right) x = -12$$
Divide both parts of the equation by -24
We get the answer: x = 1/2
2*x+1-20*x+15 = 6*x+4
Looking for similar summands in the left part:
16 - 18*x = 6*x+4
Move free summands (without x)
from left part to right part, we given:
$$- 18 x = 6 x - 12$$
Move the summands with the unknown x
from the right part to the left part:
$$\left(-24\right) x = -12$$
Divide both parts of the equation by -24
x = -12 / (-24)
We get the answer: x = 1/2
Sum and product of roots
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sum
1/2
$$\frac{1}{2}$$
=
1/2
$$\frac{1}{2}$$
product
1/2
$$\frac{1}{2}$$
=
1/2
$$\frac{1}{2}$$
1/2
The graph