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- Equation:
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Equation 2*(-4*x^2/(x^2-4)+1+(x^2+4)*(4*x^2/(x^2-4)-1)/(x^2-4))/(x^2-4)=0
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Equation 53-2x=5
- Equation 24t^2-(6t-4)×(4t+1)
- Equation (9525+15031+11519+11193+10272+11826+10482+11932+12586+x)/10=11000
- Express {x} in terms of y where:
- 3*x-9*y=5
- -8*x-7*y=7
- 1*x+14*y=9
- -6*x+19*y=-10
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Identical expressions
- two four t^2-(6t-4)×(4t+ one)
- 24t squared minus (6t minus 4)×(4t plus 1)
- two four t squared minus (6t minus 4)×(4t plus one)
- 24t2-(6t-4)×(4t+1)
- 24t2-6t-4×4t+1
- 24t²-(6t-4)×(4t+1)
- 24t to the power of 2-(6t-4)×(4t+1)
- 24t^2-6t-4×4t+1
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Similar expressions
- 24t^2-(6t+4)×(4t+1)
- 24t^2-(6t-4)×(4t-1)
- 24t^2+(6t-4)×(4t+1)
24t^2-(6t-4)×(4t+1) equation
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The solution
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[src]
2 24*t - (6*t - 4)*(4*t + 1) = 0
$$24 t^{2} - \left(4 t + 1\right) \left(6 t - 4\right) = 0$$
Detail solution
Given the equation:
Expand expressions:
Reducing, you get:
Move free summands (without t)
from left part to right part, we given:
$$10 t = -4$$
Divide both parts of the equation by 10
We get the answer: t = -2/5
24*t^2-(6*t-4)*(4*t+1) = 0
Expand expressions:
24*t^2 + 4 - 24*t^2 + 10*t = 0
Reducing, you get:
4 + 10*t = 0
Move free summands (without t)
from left part to right part, we given:
$$10 t = -4$$
Divide both parts of the equation by 10
t = -4 / (10)
We get the answer: t = -2/5
Sum and product of roots
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sum
-2/5
$$- \frac{2}{5}$$
=
-2/5
$$- \frac{2}{5}$$
product
-2/5
$$- \frac{2}{5}$$
=
-2/5
$$- \frac{2}{5}$$
-2/5