_____
b2 \/ a*b
a + a*b + -- + -------
b ____
\/ a2
$$a b + a + \frac{b_{2}}{b} + \frac{\sqrt{a b}}{\sqrt{a_{2}}}$$
a + a*b + b2/b + sqrt(a*b)/sqrt(a2)
a + a*b + b2/b + (a*b)^0.5/a2^0.5
a + a*b + b2/b + (a*b)^0.5/a2^0.5
_____
b2 \/ a*b
a + a*b + -- + -------
b ____
\/ a2
$$a b + a + \frac{b_{2}}{b} + \frac{\sqrt{a b}}{\sqrt{a_{2}}}$$
_____
b2 \/ a*b
a*(1 + b) + -- + -------
b ____
\/ a2
$$a \left(b + 1\right) + \frac{b_{2}}{b} + \frac{\sqrt{a b}}{\sqrt{a_{2}}}$$
a*(1 + b) + b2/b + sqrt(a*b)/sqrt(a2)
_____
b2 \/ a*b
a + a*b + -- + -------
b ____
\/ a2
$$a b + a + \frac{b_{2}}{b} + \frac{\sqrt{a b}}{\sqrt{a_{2}}}$$
___ ___
b2 \/ a *\/ b
a + a*b + -- + -----------
b ____
\/ a2
$$a b + \frac{\sqrt{a} \sqrt{b}}{\sqrt{a_{2}}} + a + \frac{b_{2}}{b}$$
a + a*b + b2/b + sqrt(a)*sqrt(b)/sqrt(a2)
___ ___
b2 \/ a *\/ b
a + a*b + -- + -----------
b ____
\/ a2
$$a b + \frac{\sqrt{a} \sqrt{b}}{\sqrt{a_{2}}} + a + \frac{b_{2}}{b}$$
a + a*b + b2/b + sqrt(a)*sqrt(b)/sqrt(a2)
_____ ____ ____ ____ 2
b*\/ a*b + b2*\/ a2 + a*b*\/ a2 + a*\/ a2 *b
------------------------------------------------
____
\/ a2 *b
$$\frac{a \sqrt{a_{2}} b^{2} + a \sqrt{a_{2}} b + \sqrt{a_{2}} b_{2} + b \sqrt{a b}}{\sqrt{a_{2}} b}$$
(b*sqrt(a*b) + b2*sqrt(a2) + a*b*sqrt(a2) + a*sqrt(a2)*b^2)/(sqrt(a2)*b)
_____ ____
b*\/ a*b + b2*\/ a2
a + a*b + ---------------------
____
\/ a2 *b
$$a b + a + \frac{\sqrt{a_{2}} b_{2} + b \sqrt{a b}}{\sqrt{a_{2}} b}$$
a + a*b + (b*sqrt(a*b) + b2*sqrt(a2))/(sqrt(a2)*b)
Объединение рациональных выражений
[src]
_____ ____ ____ ____ 2
b*\/ a*b + b2*\/ a2 + a*b*\/ a2 + a*\/ a2 *b
------------------------------------------------
____
\/ a2 *b
$$\frac{a \sqrt{a_{2}} b^{2} + a \sqrt{a_{2}} b + \sqrt{a_{2}} b_{2} + b \sqrt{a b}}{\sqrt{a_{2}} b}$$
(b*sqrt(a*b) + b2*sqrt(a2) + a*b*sqrt(a2) + a*sqrt(a2)*b^2)/(sqrt(a2)*b)
Рациональный знаменатель
[src]
_____
b2 \/ a*b
a + a*b + -- + -------
b ____
\/ a2
$$a b + a + \frac{b_{2}}{b} + \frac{\sqrt{a b}}{\sqrt{a_{2}}}$$
2 ____ _____
a2*b2 + a*a2*b + a*a2*b + b*\/ a2 *\/ a*b
-------------------------------------------
a2*b
$$\frac{a a_{2} b^{2} + a a_{2} b + \sqrt{a_{2}} b \sqrt{a b} + a_{2} b_{2}}{a_{2} b}$$
(a2*b2 + a*a2*b + a*a2*b^2 + b*sqrt(a2)*sqrt(a*b))/(a2*b)