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How to use it?
How do you in partial fractions?
:
-1/(3*x^3)
(5*a^2+3*a-2)/(a^2-1)
((p+3)/(p^2-2p))*((4p-8)/(p+3))
(a^2-9)/(15+5*a)
Factor polynomial
:
x^7+x^5+1
c^3+d^3
e^j120*6+e^j240*10+10
x^4-5*x^3+6*x^2-10*x+8
Least common denominator
:
(y/x-y+x/x+y)/(1/x2/y2)
((2*x+10)/(3*x))/(2*x^2+20*x+50*x)
((x^3+y^3)/(x+y))/(x^2-y^2)+(2*y)/(x+y)-(x*y)/(x^2-y^2)
(z^5-5*z^3+10*z-1/10*z+1/5*z^3-1/z^5)*(z^3-3*z+1/3*z-1/z^3)
Factor squared
:
2*p^2+3*p-2
-y^4-14*y^2-2
y^4+y^2-3
y^4-y^2+10
Limit of the function
:
-1/(3*x^3)
Identical expressions
- one /(three *x^ three)
minus 1 divide by (3 multiply by x cubed )
minus one divide by (three multiply by x to the power of three)
-1/(3*x3)
-1/3*x3
-1/(3*x³)
-1/(3*x to the power of 3)
-1/(3x^3)
-1/(3x3)
-1/3x3
-1/3x^3
-1 divide by (3*x^3)
Similar expressions
1/(3*x^3)
Expression simplification
/
Fraction Decomposition into the simple
/
-1/(3*x^3)
How do you -1/(3*x^3) in partial fractions?
An expression to simplify:
Decompose fraction
The solution
You have entered
[src]
-1 ---- 3 3*x
$$- \frac{1}{3 x^{3}}$$
-1/(3*x^3)
Fraction decomposition
[src]
-1/(3*x^3)
$$- \frac{1}{3 x^{3}}$$
-1 ---- 3 3*x
Numerical answer
[src]
-0.333333333333333/x^3
-0.333333333333333/x^3