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How do you in partial fractions?:
(4x^2-19x+12)/(x^3-64)
1/(x^4+x^2)
-540000000000*(1+300000*i)/(90000000000+x)^4
-2*x^3/(x^2-1)^2+2*x/(x^2-1)
Factor polynomial:
y^3-2*y^2*z-4*y*z+8*z^2
y^3+2*y^2*x^2-2*x^3
y^3-1/27
y^3+1000
Least common denominator:
((x*x^(1/2)-x)^3)/(((x^(3/4)-1)/(x^(1/4)-1)-x^(1/2))*(1-x))^3
x+(6-x^2/1+x)/6+x/(x^2-1)
((x+5)/(x^2-81)+(x+7)/(x^2-18*x+81))/((x+3)^2)/((x-9)^2)+(7+x)/(9+x)
(x/4+7/16)*(x^4-3*x^2+5*x-3)+(x^3+x-2)*((-x^2)/4-7*x/16+1)
Factor squared:
y^4-12*y^2+8
-y^4-10*y^2-2
y^4+2*y^2-3
-y^2+y*x-5*x^2
Identical expressions
- five hundred and forty billion *(one + three hundred thousand *i)/(ninety billion +x)^ four
minus 540000000000 multiply by (1 plus 300000 multiply by i) divide by (90000000000 plus x) to the power of 4
minus five hundred and forty billion multiply by (one plus three hundred thousand multiply by i) divide by (ninety billion plus x) to the power of four
-540000000000*(1+300000*i)/(90000000000+x)4
-540000000000*1+300000*i/90000000000+x4
-540000000000*(1+300000*i)/(90000000000+x)⁴
-540000000000(1+300000i)/(90000000000+x)^4
-540000000000(1+300000i)/(90000000000+x)4
-5400000000001+300000i/90000000000+x4
-5400000000001+300000i/90000000000+x^4
-540000000000*(1+300000*i) divide by (90000000000+x)^4
Similar expressions
-540000000000*(1+300000*i)/(90000000000-x)^4
-540000000000*(1-300000*i)/(90000000000+x)^4
540000000000*(1+300000*i)/(90000000000+x)^4

Expression simplification/ Fraction Decomposition into the simple/ -540000000000*(1+300000*i)/(90000000000+x)^4

How do you -540000000000(1+300000i)/(90000000000+x)^4 in partial fractions?

The solution

You have entered [src]

-540000000000*(1 + 300000*I)
----------------------------
                      4     
     (90000000000 + x)

$$\frac{\left(-1\right) 540000000000 \left(1 + 300000 i\right)}{\left(x + 90000000000\right)^{4}}$$

(-540000000000*(1 + 300000*i))/(90000000000 + x)^4

Fraction decomposition [src]

-540000000000*(1 + 300000*i)/(90000000000 + x)^4

$$- \frac{540000000000 \left(1 + 300000 i\right)}{\left(x + 90000000000\right)^{4}}$$

-540000000000*(1 + 300000*I)
----------------------------
                      4     
     (90000000000 + x)

General simplification [src]

-(540000000000 + 162000000000000000*I) 
---------------------------------------
                            4          
           (90000000000 + x)

$$- \frac{540000000000 + 162000000000000000 i}{\left(x + 90000000000\right)^{4}}$$

-(540000000000 + 162000000000000000*i)/(90000000000 + x)^4

Assemble expression [src]

-540000000000 - 162000000000000000*I
------------------------------------
                          4         
         (90000000000 + x)

$$\frac{-540000000000 - 162000000000000000 i}{\left(x + 90000000000\right)^{4}}$$

(-540000000000 - 162000000000000000*i)/(90000000000 + x)^4

Combining rational expressions [src]

-540000000000 - 162000000000000000*I
------------------------------------
                          4         
         (90000000000 + x)

$$\frac{-540000000000 - 162000000000000000 i}{\left(x + 90000000000\right)^{4}}$$

(-540000000000 - 162000000000000000*i)/(90000000000 + x)^4

Trigonometric part [src]

-540000000000 - 162000000000000000*I
------------------------------------
                          4         
         (90000000000 + x)

$$\frac{-540000000000 - 162000000000000000 i}{\left(x + 90000000000\right)^{4}}$$

(-540000000000 - 162000000000000000*i)/(90000000000 + x)^4

Powers [src]

-540000000000 - 162000000000000000*I
------------------------------------
                          4         
         (90000000000 + x)

$$\frac{-540000000000 - 162000000000000000 i}{\left(x + 90000000000\right)^{4}}$$

(-540000000000 - 162000000000000000*i)/(90000000000 + x)^4

Combinatorics [src]

-540000000000*(1 + 300000*I)
----------------------------
                      4     
     (90000000000 + x)

$$- \frac{540000000000 \left(1 + 300000 i\right)}{\left(x + 90000000000\right)^{4}}$$

-540000000000*(1 + 300000*i)/(90000000000 + x)^4

Rational denominator [src]

-540000000000 - 162000000000000000*I
------------------------------------
                          4         
         (90000000000 + x)

$$\frac{-540000000000 - 162000000000000000 i}{\left(x + 90000000000\right)^{4}}$$

(-540000000000 - 162000000000000000*i)/(90000000000 + x)^4

Common denominator [src]

                                                -(540000000000 + 162000000000000000*I)                                                 
---------------------------------------------------------------------------------------------------------------------------------------
                                                4                 3                            2                                       
65610000000000000000000000000000000000000000 + x  + 360000000000*x  + 48600000000000000000000*x  + 2916000000000000000000000000000000*x

$$- \frac{540000000000 + 162000000000000000 i}{x^{4} + 360000000000 x^{3} + 48600000000000000000000 x^{2} + 2916000000000000000000000000000000 x + 65610000000000000000000000000000000000000000}$$

-(540000000000 + 162000000000000000*i)/(65610000000000000000000000000000000000000000 + x^4 + 360000000000*x^3 + 48600000000000000000000*x^2 + 2916000000000000000000000000000000*x)

Numerical answer [src]

1.52415790275873e-44*(-540000000000.0 - 1.62e+17*i)/(1 + 1.11111111111111e-11*x)^4

1.52415790275873e-44*(-540000000000.0 - 1.62e+17*i)/(1 + 1.11111111111111e-11*x)^4

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Identical expressions

Similar expressions

How do you -540000000000*(1+300000*i)/(90000000000+x)^4 in partial fractions?

The solution

How do you -540000000000(1+300000i)/(90000000000+x)^4 in partial fractions?