Mister Exam

Lang:

How to use it?
How do you in partial fractions?:
(n-2)/(16n-2)*(1-(n-2)/(16n-2))+(4n-2)/(16n-2)*(1-(4n-2)/(16n-2))+(4n)/(16n-2)*(1-(4n)/(16n-2))+4/(16n-2)*(1-4/(16n-2))+(2n)/(16n-2)*(1-(2n)/(16n-2))+(5n-10)/(16n-2)*(1-(5n-10)/(16n-2))+8/(16n-2)*(1-8/(16n-2))
exp(-x)/(1+E^(-x))^2
((3a^2)^5*(3a^3)^4)/((9a^11)^2)
(2x+5)/(x^2-2x+5)
Factor polynomial:
z^2+2*z+5
z^2-169/196
z^2+14*z+4
z^2-0.49
Least common denominator:
((y^2-49)/(y^2-14*y+49))^4/((y+7)/(y-7))^4
y^2+2*y+1/y-2/y+1
((y+1/y-1)-(7/y+1))
x/y2+x*y+x-y/x2-x*y
Factor squared:
-y^4-4*y^2-6
-y^4-4*y^2+5
-y^4+4*y^2-4
y^4-4*y^2-3
Identical expressions
((three a^ two)^ five *(3a^3)^ four)/((9a^ eleven)^ two)
((3a squared ) to the power of 5 multiply by (3a cubed ) to the power of 4) divide by ((9a to the power of 11) squared )
((three a to the power of two) to the power of five multiply by (3a cubed ) to the power of four) divide by ((9a to the power of eleven) to the power of two)
((3a2)5*(3a3)4)/((9a11)2)
3a25*3a34/9a112
((3a²)⁵*(3a³)⁴)/((9a^11)²)
((3a to the power of 2) to the power of 5*(3a to the power of 3) to the power of 4)/((9a to the power of 11) to the power of 2)
((3a^2)^5(3a^3)^4)/((9a^11)^2)
((3a2)5(3a3)4)/((9a11)2)
3a253a34/9a112
3a^2^53a^3^4/9a^11^2
((3a^2)^5*(3a^3)^4) divide by ((9a^11)^2)

How do you ((3a^2)^5*(3a^3)^4)/((9a^11)^2) in partial fractions?

You have entered [src]

      5       4
/   2\  /   3\ 
\3*a / *\3*a / 
---------------
           2   
    /   11\    
    \9*a  /

$$\frac{\left(3 a^{2}\right)^{5} \left(3 a^{3}\right)^{4}}{\left(9 a^{11}\right)^{2}}$$

((3*a^2)^5*(3*a^3)^4)/(9*a^11)^2

General simplification [src]

$$243$$

Fraction decomposition [src]

$$243$$

Assemble expression [src]

$$243$$

Combinatorics [src]

$$243$$

Common denominator [src]

$$243$$

Expand expression [src]

$$243$$

Numerical answer [src]

243.000000000000

243.000000000000

Rational denominator [src]

$$243$$

Trigonometric part [src]

$$243$$

Combining rational expressions [src]

$$243$$

Powers [src]

$$243$$