Mister Exam
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Complex numbers step by step
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Mathematical logic step by step
How to use it?
Least common denominator
:
x/6+y/6
sqrt((x+4)/(1-x))+x*sqrt((x+4)/(1-x))*(1-x)*(1/(2*(1-x))+(x+4)/(2*(1-x)^2))/(x+4)
sqrt((x-3)/(x+3))*(x+3)*(1/(2*(x+3))-(x-3)/(2*(x+3)^2))/(x-3)
sqrt(x^3)*((-3+x)^2)^(1/3)*(9/x^2-8/(3*(-3+x)^2)+24/(x*(-3+x)))/60
Factor polynomial
:
-x^7+3*x^5/16+x^4/16+9*x^3/16+3*x^2/16
x^6-y*x^5+3*x^4-2*y*x^3+6*x-2*y
x^6+x^5+x^4+х^3+х^2+х+1
x^6+x^4-x-1
Factor squared
:
-y^2+8*y*x-13*x^2
y^2-8*y-6
y^2-8*y*x-4*x^2
-y^2-8*y+9
How do you in partial fractions?
:
sqrt(x^3+9)*(x/(sqrt(x^2+3)*sqrt(x^3+9))-3*x^2*sqrt(x^2+3)/(2*(x^3+9)^(3/2)))/sqrt(x^2+3)
sqrt(x)*(3*x^2-1/(2*x*sqrt(x)))+(x^3+1/(sqrt(x)))/(2*sqrt(x))
sqrt(((r*r*(r*r+x*x))/((r*r+x*x)^2+(3*r*x)^2))^2+((3*r*r*r*x)/((r*r+x*x)^2+(3*r*x)^2))^2)
((sqrt(2)+1/a)/(sqrt(2)+a)+1/(a^2))/(1-1/(a^2*(sqrt(2)+a))*(sqrt(2)+1/a))
Identical expressions
x/ six +y/ six
x divide by 6 plus y divide by 6
x divide by six plus y divide by six
x divide by 6+y divide by 6
Similar expressions
x/6-y/6
Expression simplification
/
Least common denominator
/
x/6+y/6
Least common denominator x/6+y/6
An expression to simplify:
Simplify the expression!
The solution
You have entered
[src]
x y - + - 6 6
$$\frac{x}{6} + \frac{y}{6}$$
x/6 + y/6
Factorization
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x + y
$$x + y$$
x + y
Combining rational expressions
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x + y ----- 6
$$\frac{x + y}{6}$$
(x + y)/6
Rational denominator
[src]
x + y ----- 6
$$\frac{x + y}{6}$$
(x + y)/6
Numerical answer
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0.166666666666667*x + 0.166666666666667*y
0.166666666666667*x + 0.166666666666667*y