/ 18 13 15 6 8 17 9 7 12 16 14\ / 19 14 10 16 7 4 18 6 8 5 17 9 15 11 13\
\1 + x - 108*x - 102*x - 12*x - 10*x - 10*x + 2*x + 18*x + 36*x + 43*x + 141*x /*\1 + x - 63504*x - 3348*x - 1619*x - 528*x - 21*x - 18*x - 16*x - 3*x + 19*x + 27*x + 118*x + 317*x + 1587*x + 3753*x + 5022*x /
$$\left(x^{18} - 10 x^{17} + 43 x^{16} - 102 x^{15} + 141 x^{14} - 108 x^{13} + 36 x^{12} + 2 x^{9} - 10 x^{8} + 18 x^{7} - 12 x^{6} + 1\right) \left(x^{19} - 16 x^{18} + 118 x^{17} - 528 x^{16} + 1587 x^{15} - 3348 x^{14} + 5022 x^{13} + 3753 x^{11} - 1619 x^{10} + 317 x^{9} + 19 x^{8} - 21 x^{7} - 3 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1\right)$$
(1 + x^18 - 108*x^13 - 102*x^15 - 12*x^6 - 10*x^8 - 10*x^17 + 2*x^9 + 18*x^7 + 36*x^12 + 43*x^16 + 141*x^14)*(1 + x^19 - 63504*x - 3348*x^14 - 1619*x^10 - 528*x^16 - 21*x^7 - 18*x^4 - 16*x^18 - 3*x^6 + 19*x^8 + 27*x^5 + 118*x^17 + 317*x^9 + 1587*x^15 + 3753*x^11 + 5022*x^13)
Объединение рациональных выражений
[src]
/ 18 13 15 6 8 17 9 7 12 16 14\ / 19 14 10 16 7 4 18 6 8 5 17 9 15 11 13\
\1 + x - 108*x - 102*x - 12*x - 10*x - 10*x + 2*x + 18*x + 36*x + 43*x + 141*x /*\1 + x - 63504*x - 3348*x - 1619*x - 528*x - 21*x - 18*x - 16*x - 3*x + 19*x + 27*x + 118*x + 317*x + 1587*x + 3753*x + 5022*x /
$$\left(x^{18} - 10 x^{17} + 43 x^{16} - 102 x^{15} + 141 x^{14} - 108 x^{13} + 36 x^{12} + 2 x^{9} - 10 x^{8} + 18 x^{7} - 12 x^{6} + 1\right) \left(x^{19} - 16 x^{18} + 118 x^{17} - 528 x^{16} + 1587 x^{15} - 3348 x^{14} + 5022 x^{13} + 3753 x^{11} - 1619 x^{10} + 317 x^{9} + 19 x^{8} - 21 x^{7} - 3 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1\right)$$
(1 + x^18 - 108*x^13 - 102*x^15 - 12*x^6 - 10*x^8 - 10*x^17 + 2*x^9 + 18*x^7 + 36*x^12 + 43*x^16 + 141*x^14)*(1 + x^19 - 63504*x - 3348*x^14 - 1619*x^10 - 528*x^16 - 21*x^7 - 18*x^4 - 16*x^18 - 3*x^6 + 19*x^8 + 27*x^5 + 118*x^17 + 317*x^9 + 1587*x^15 + 3753*x^11 + 5022*x^13)
/ 18 13 15 6 8 17 9 7 12 16 14\ / 19 14 10 16 7 4 18 6 8 5 17 9 15 11 13\
\1 + x - 108*x - 102*x - 12*x - 10*x - 10*x + 2*x + 18*x + 36*x + 43*x + 141*x /*\1 + x - 63504*x - 3348*x - 1619*x - 528*x - 21*x - 18*x - 16*x - 3*x + 19*x + 27*x + 118*x + 317*x + 1587*x + 3753*x + 5022*x /
$$\left(x^{18} - 10 x^{17} + 43 x^{16} - 102 x^{15} + 141 x^{14} - 108 x^{13} + 36 x^{12} + 2 x^{9} - 10 x^{8} + 18 x^{7} - 12 x^{6} + 1\right) \left(x^{19} - 16 x^{18} + 118 x^{17} - 528 x^{16} + 1587 x^{15} - 3348 x^{14} + 5022 x^{13} + 3753 x^{11} - 1619 x^{10} + 317 x^{9} + 19 x^{8} - 21 x^{7} - 3 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1\right)$$
(1 + x^18 - 108*x^13 - 102*x^15 - 12*x^6 - 10*x^8 - 10*x^17 + 2*x^9 + 18*x^7 + 36*x^12 + 43*x^16 + 141*x^14)*(1 + x^19 - 63504*x - 3348*x^14 - 1619*x^10 - 528*x^16 - 21*x^7 - 18*x^4 - 16*x^18 - 3*x^6 + 19*x^8 + 27*x^5 + 118*x^17 + 317*x^9 + 1587*x^15 + 3753*x^11 + 5022*x^13)
2
2 / 8 2 3 4 5 7 6\ / 19 14 10 16 7 4 18 6 8 5 17 9 15 11 13\
(-1 + x) *\-1 + x - x - x - x - x - x - 4*x + 5*x / *\1 + x - 63504*x - 3348*x - 1619*x - 528*x - 21*x - 18*x - 16*x - 3*x + 19*x + 27*x + 118*x + 317*x + 1587*x + 3753*x + 5022*x /
$$\left(x - 1\right)^{2} \left(x^{8} - 4 x^{7} + 5 x^{6} - x^{5} - x^{4} - x^{3} - x^{2} - x - 1\right)^{2} \left(x^{19} - 16 x^{18} + 118 x^{17} - 528 x^{16} + 1587 x^{15} - 3348 x^{14} + 5022 x^{13} + 3753 x^{11} - 1619 x^{10} + 317 x^{9} + 19 x^{8} - 21 x^{7} - 3 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1\right)$$
(-1 + x)^2*(-1 + x^8 - x - x^2 - x^3 - x^4 - x^5 - 4*x^7 + 5*x^6)^2*(1 + x^19 - 63504*x - 3348*x^14 - 1619*x^10 - 528*x^16 - 21*x^7 - 18*x^4 - 16*x^18 - 3*x^6 + 19*x^8 + 27*x^5 + 118*x^17 + 317*x^9 + 1587*x^15 + 3753*x^11 + 5022*x^13)
/ 18 13 15 6 8 17 9 7 12 16 14\ / 19 14 10 16 7 4 18 6 8 5 17 9 15 11 13\
\1 + x - 108*x - 102*x - 12*x - 10*x - 10*x + 2*x + 18*x + 36*x + 43*x + 141*x /*\1 + x - 63504*x - 3348*x - 1619*x - 528*x - 21*x - 18*x - 16*x - 3*x + 19*x + 27*x + 118*x + 317*x + 1587*x + 3753*x + 5022*x /
$$\left(x^{18} - 10 x^{17} + 43 x^{16} - 102 x^{15} + 141 x^{14} - 108 x^{13} + 36 x^{12} + 2 x^{9} - 10 x^{8} + 18 x^{7} - 12 x^{6} + 1\right) \left(x^{19} - 16 x^{18} + 118 x^{17} - 528 x^{16} + 1587 x^{15} - 3348 x^{14} + 5022 x^{13} + 3753 x^{11} - 1619 x^{10} + 317 x^{9} + 19 x^{8} - 21 x^{7} - 3 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1\right)$$
(1 + x^18 - 108*x^13 - 102*x^15 - 12*x^6 - 10*x^8 - 10*x^17 + 2*x^9 + 18*x^7 + 36*x^12 + 43*x^16 + 141*x^14)*(1 + x^19 - 63504*x - 3348*x^14 - 1619*x^10 - 528*x^16 - 21*x^7 - 18*x^4 - 16*x^18 - 3*x^6 + 19*x^8 + 27*x^5 + 118*x^17 + 317*x^9 + 1587*x^15 + 3753*x^11 + 5022*x^13)
(1.0 + x^18 + 2.0*x^9 + 18.0*x^7 + 36.0*x^12 + 43.0*x^16 + 141.0*x^14 - 12.0*x^6 - 10.0*x^8 - 10.0*x^17 - 108.0*x^13 - 102.0*x^15)*(1.0 + x^19 + 19.0*x^8 + 27.0*x^5 + 118.0*x^17 + 317.0*x^9 + 1587.0*x^15 + 5022.0*x^13 + 3753.0*x^11 - 16.0*x^18 - 3.0*x^6 - 18.0*x^4 - 21.0*x^7 - 528.0*x^16 - 3348.0*x^14 - 1619.0*x^10 - 63504.0*x)
(1.0 + x^18 + 2.0*x^9 + 18.0*x^7 + 36.0*x^12 + 43.0*x^16 + 141.0*x^14 - 12.0*x^6 - 10.0*x^8 - 10.0*x^17 - 108.0*x^13 - 102.0*x^15)*(1.0 + x^19 + 19.0*x^8 + 27.0*x^5 + 118.0*x^17 + 317.0*x^9 + 1587.0*x^15 + 5022.0*x^13 + 3753.0*x^11 - 16.0*x^18 - 3.0*x^6 - 18.0*x^4 - 21.0*x^7 - 528.0*x^16 - 3348.0*x^14 - 1619.0*x^10 - 63504.0*x)
Рациональный знаменатель
[src]
/ 18 13 15 6 8 17 9 7 12 16 14\ / 19 14 10 16 7 4 18 6 8 5 17 9 15 11 13\
\1 + x - 108*x - 102*x - 12*x - 10*x - 10*x + 2*x + 18*x + 36*x + 43*x + 141*x /*\1 + x - 63504*x - 3348*x - 1619*x - 528*x - 21*x - 18*x - 16*x - 3*x + 19*x + 27*x + 118*x + 317*x + 1587*x + 3753*x + 5022*x /
$$\left(x^{18} - 10 x^{17} + 43 x^{16} - 102 x^{15} + 141 x^{14} - 108 x^{13} + 36 x^{12} + 2 x^{9} - 10 x^{8} + 18 x^{7} - 12 x^{6} + 1\right) \left(x^{19} - 16 x^{18} + 118 x^{17} - 528 x^{16} + 1587 x^{15} - 3348 x^{14} + 5022 x^{13} + 3753 x^{11} - 1619 x^{10} + 317 x^{9} + 19 x^{8} - 21 x^{7} - 3 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1\right)$$
37 15 17 13 28 8 26 24 30 19 10 21 32 22 34 36 4 6 5 35 12 11 33 20 31 23 9 18 7 29 25 27 16 14
1 + x - 8955837*x - 2804958*x - 2281338*x - 1213863*x - 1143063*x - 1118064*x - 654143*x - 443826*x - 159324*x - 128411*x - 121482*x - 63504*x - 56322*x - 9690*x - 2498*x - 26*x - 18*x - 15*x + 27*x + 321*x + 738*x + 3105*x + 13714*x + 137079*x + 179001*x + 318387*x + 635359*x + 713841*x + 762045*x + 846234*x + 885987*x + 1304662*x + 6501177*x + 6854703*x
$$x^{37} - 26 x^{36} + 321 x^{35} - 2498 x^{34} + 13714 x^{33} - 56322 x^{32} + 179001 x^{31} - 443826 x^{30} + 846234 x^{29} - 1213863 x^{28} + 1304662 x^{27} - 1118064 x^{26} + 885987 x^{25} - 654143 x^{24} + 318387 x^{23} - 9690 x^{22} - 121482 x^{21} + 137079 x^{20} - 159324 x^{19} + 713841 x^{18} - 2804958 x^{17} + 6501177 x^{16} - 8955837 x^{15} + 6854703 x^{14} - 2281338 x^{13} + 738 x^{12} + 3105 x^{11} - 128411 x^{10} + 635359 x^{9} - 1143063 x^{8} + 762045 x^{7} - 15 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1$$
1 + x^37 - 8955837*x^15 - 2804958*x^17 - 2281338*x^13 - 1213863*x^28 - 1143063*x^8 - 1118064*x^26 - 654143*x^24 - 443826*x^30 - 159324*x^19 - 128411*x^10 - 121482*x^21 - 63504*x - 56322*x^32 - 9690*x^22 - 2498*x^34 - 26*x^36 - 18*x^4 - 15*x^6 + 27*x^5 + 321*x^35 + 738*x^12 + 3105*x^11 + 13714*x^33 + 137079*x^20 + 179001*x^31 + 318387*x^23 + 635359*x^9 + 713841*x^18 + 762045*x^7 + 846234*x^29 + 885987*x^25 + 1304662*x^27 + 6501177*x^16 + 6854703*x^14
37 15 17 13 28 8 26 24 30 19 10 21 32 22 34 36 4 6 5 35 12 11 33 20 31 23 9 18 7 29 25 27 16 14
1 + x - 8955837*x - 2804958*x - 2281338*x - 1213863*x - 1143063*x - 1118064*x - 654143*x - 443826*x - 159324*x - 128411*x - 121482*x - 63504*x - 56322*x - 9690*x - 2498*x - 26*x - 18*x - 15*x + 27*x + 321*x + 738*x + 3105*x + 13714*x + 137079*x + 179001*x + 318387*x + 635359*x + 713841*x + 762045*x + 846234*x + 885987*x + 1304662*x + 6501177*x + 6854703*x
$$x^{37} - 26 x^{36} + 321 x^{35} - 2498 x^{34} + 13714 x^{33} - 56322 x^{32} + 179001 x^{31} - 443826 x^{30} + 846234 x^{29} - 1213863 x^{28} + 1304662 x^{27} - 1118064 x^{26} + 885987 x^{25} - 654143 x^{24} + 318387 x^{23} - 9690 x^{22} - 121482 x^{21} + 137079 x^{20} - 159324 x^{19} + 713841 x^{18} - 2804958 x^{17} + 6501177 x^{16} - 8955837 x^{15} + 6854703 x^{14} - 2281338 x^{13} + 738 x^{12} + 3105 x^{11} - 128411 x^{10} + 635359 x^{9} - 1143063 x^{8} + 762045 x^{7} - 15 x^{6} + 27 x^{5} - 18 x^{4} - 63504 x + 1$$
1 + x^37 - 8955837*x^15 - 2804958*x^17 - 2281338*x^13 - 1213863*x^28 - 1143063*x^8 - 1118064*x^26 - 654143*x^24 - 443826*x^30 - 159324*x^19 - 128411*x^10 - 121482*x^21 - 63504*x - 56322*x^32 - 9690*x^22 - 2498*x^34 - 26*x^36 - 18*x^4 - 15*x^6 + 27*x^5 + 321*x^35 + 738*x^12 + 3105*x^11 + 13714*x^33 + 137079*x^20 + 179001*x^31 + 318387*x^23 + 635359*x^9 + 713841*x^18 + 762045*x^7 + 846234*x^29 + 885987*x^25 + 1304662*x^27 + 6501177*x^16 + 6854703*x^14