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How do you in partial fractions?:
(x-6)/(x^2-36)
1/(x^2-4x+4)
-1/(x+1)^2
-10*x/(x^2-16)^2
Factor polynomial:
y^3/3+2*x*y^2
y^2+x*y+x^2+2*x+2*y
y^2+625
y^2+5^3
Least common denominator:
(x-2*cos(x)/sin(x)+2*x*cos(x)^2/sin(x)^2)/sin(x)
(x^2-8*x/9+493/1000)*(x-x^2/2)/3
((x+2)/(2-x)-(2-x)/(x+2))*((x-2)^2)
w2/212*a+w-144*a2/212*a+w
Factor squared:
-y^4+2*y^2-9
-y^4+2*y^2-7
y^4-3*y^2+5
y^4+2*y^2+4
Least common denominator:
sin(pi)^(210)/360+cos(20*pi)/360/(1/2)*cot(10*pi)/360
Identical expressions
sin(pi)^(two hundred and ten)/ three hundred and sixty +cos(twenty *pi)/ three hundred and sixty /(one / two)*cot(ten *pi)/ three hundred and sixty
sinus of ( Pi ) to the power of (210) divide by 360 plus co sinus of e of (20 multiply by Pi ) divide by 360 divide by (1 divide by 2) multiply by cotangent of (10 multiply by Pi ) divide by 360
sinus of ( Pi ) to the power of (two hundred and ten) divide by three hundred and sixty plus co sinus of e of (twenty multiply by Pi ) divide by three hundred and sixty divide by (one divide by two) multiply by cotangent of (ten multiply by Pi ) divide by three hundred and sixty
sin(pi)(210)/360+cos(20*pi)/360/(1/2)*cot(10*pi)/360
sinpi210/360+cos20*pi/360/1/2*cot10*pi/360
sin(pi)^(210)/360+cos(20pi)/360/(1/2)cot(10pi)/360
sin(pi)(210)/360+cos(20pi)/360/(1/2)cot(10pi)/360
sinpi210/360+cos20pi/360/1/2cot10pi/360
sinpi^210/360+cos20pi/360/1/2cot10pi/360
sin(pi)^(210) divide by 360+cos(20*pi) divide by 360 divide by (1 divide by 2)*cot(10*pi) divide by 360
Similar expressions
sin(pi)^(210)/360-cos(20*pi)/360/(1/2)*cot(10*pi)/360

Expression simplification/ Fraction Decomposition into the simple/ sin(pi)^(210)/360+cos(20*pi)/360/(1/2)*cot(10*pi)/360

How do you sin(pi)^(210)/360+cos(20pi)/360/(1/2)cot(10*pi)/360 in partial fractions?

The solution

You have entered [src]

             /cos(20*pi)\           
             |----------|           
             \   360    /           
   210       ------------*cot(10*pi)
sin   (pi)       1/2                
---------- + -----------------------
   360                 360

/cos(20*pi)\ |----------| \ 360 / 210 ------------*cot(10*pi) sin (pi) 1/2 ---------- + ----------------------- 360 360

sin(pi)^210/360 + (((cos(20*pi)/360)/(1/2))*cot(10*pi))/360

Fraction decomposition [src]

cot(10*pi)/64800

$$\frac{\cot{\left(10 \pi \right)}}{64800}$$

cot(10*pi)
----------
  64800

General simplification [src]

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Numerical answer [src]

1.82272110384867e+20

1.82272110384867e+20

Powers [src]

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Combinatorics [src]

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Trigonometric part [src]

zoo

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   210/pi\                   
cos   |--|                   
      \2 /          1        
---------- + ----------------
   360                /19*pi\
             64800*cos|-----|
                      \  2  /

$$\frac{\cos^{210}{\left(\frac{\pi}{2} \right)}}{360} + \frac{1}{64800 \cos{\left(\frac{19 \pi}{2} \right)}}$$

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Rational denominator [src]

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Expand expression [src]

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Common denominator [src]

   210                            
sin   (pi)   cos(20*pi)*cot(10*pi)
---------- + ---------------------
   360               64800

$$\frac{\cos{\left(20 \pi \right)} \cot{\left(10 \pi \right)}}{64800} + \frac{\sin^{210}{\left(\pi \right)}}{360}$$

sin(pi)^210/360 + cos(20*pi)*cot(10*pi)/64800

Combining rational expressions [src]

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$$\tilde{\infty}$$

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How do you sin(pi)^(210)/360+cos(20*pi)/360/(1/2)*cot(10*pi)/360 in partial fractions?

The solution

How do you sin(pi)^(210)/360+cos(20pi)/360/(1/2)cot(10*pi)/360 in partial fractions?