Mister Exam
Other calculators
-
How to use it?
- Factor polynomial:
- a^7+b^7
- x^7+y^7
- a^5-b^5
- 1-a+a^2-a^3+a^4-a^5+a^6-a^7+a^8-a^9
- Least common denominator:
- (-y*exp(1)/(exp(1)+1)+(1-y)*exp(1)/((1-1/(exp(1)+1))*(exp(1)+1)^2))/m
- ((-k2/p)*(k3/(t3*p+1))+k1*p)*((k5*p)/(1+k3*p*(k3/(t3*p+1))*(k4*(t4*p+1))))
- (k1*p*(k4*(t4*p+1))+k2/p)*k5*p+(k1*p)*(k3/(t3*p+1))
- k1/(1+k1*(-k2*k3*k3/((t3^2*s^2+2*t3*s*e+1)*(t2*s+1))+1/(t1*s+1)))
- Factor squared:
- -a^4-8*a^2-1
- -q^4-4*q^2+5
- -9*p^2-5*p-4
- x^2-x*a+4*a^2
- How do you in partial fractions?:
- (4x^2+40x−156)/(4x-12)
- (6x^2+29x)/(x+5)
- (x^3+12*x)*(x/(2*(x^3+12*x))+(-12-3*x^2)*(x^2+4)/(4*(x^3+12*x)^2))/(x^2+4)
- 3*x^2/(8-x^4)+4*x^6/(8-x^4)^2
-
Identical expressions
- (4x^ two +40x− one hundred and fifty-six)/(4x- twelve)
- (4x squared plus 40x−156) divide by (4x minus 12)
- (4x to the power of two plus 40x− one hundred and fifty minus six) divide by (4x minus twelve)
- (4x2+40x−156)/(4x-12)
- 4x2+40x−156/4x-12
- (4x²+40x−156)/(4x-12)
- (4x to the power of 2+40x−156)/(4x-12)
- 4x^2+40x−156/4x-12
- (4x^2+40x−156) divide by (4x-12)
-
Similar expressions
- (4x^2-40x−156)/(4x-12)
- (4x^2+40x−156)/(4x+12)
How do you (4x^2+40x−156)/(4x-12) in partial fractions?
The solution
You have entered
[src]
2
4*x + 40*x - 156
-----------------
4*x - 12
$$\frac{\left(4 x^{2} + 40 x\right) - 156}{4 x - 12}$$
(4*x^2 + 40*x - 156)/(4*x - 12)
Numerical answer
[src]
(-156.0 + 4.0*x^2 + 40.0*x)/(-12.0 + 4.0*x)
(-156.0 + 4.0*x^2 + 40.0*x)/(-12.0 + 4.0*x)
Trigonometric part
[src]
2
-156 + 4*x + 40*x
------------------
-12 + 4*x
$$\frac{4 x^{2} + 40 x - 156}{4 x - 12}$$
(-156 + 4*x^2 + 40*x)/(-12 + 4*x)
Rational denominator
[src]
2
-156 + 4*x + 40*x
------------------
-12 + 4*x
$$\frac{4 x^{2} + 40 x - 156}{4 x - 12}$$
(-156 + 4*x^2 + 40*x)/(-12 + 4*x)
Combining rational expressions
[src]
-39 + x*(10 + x)
----------------
-3 + x
$$\frac{x \left(x + 10\right) - 39}{x - 3}$$
(-39 + x*(10 + x))/(-3 + x)
Assemble expression
[src]
2
-156 + 4*x + 40*x
------------------
-12 + 4*x
$$\frac{4 x^{2} + 40 x - 156}{4 x - 12}$$
(-156 + 4*x^2 + 40*x)/(-12 + 4*x)
Powers
[src]
2
-156 + 4*x + 40*x
------------------
-12 + 4*x
$$\frac{4 x^{2} + 40 x - 156}{4 x - 12}$$
(-156 + 4*x^2 + 40*x)/(-12 + 4*x)