3*(28*x^(5/3)+35*x^(4/3)+40*x^(7/6))*1/140 если x=-1/3 (упростите выражение)

$$frac{3}{140} left(40 x^{frac{7}{6}} + 28 x^{frac{5}{3}} + 35 x^{frac{4}{3}}right)$$

$$frac{3}{140} left(40 x^{frac{7}{6}} + 28 x^{frac{5}{3}} + 35 x^{frac{4}{3}}right)$$

(3*(28*(-1/3)^(5/3) + 35*(-1/3)^(4/3) + 40*(-1/3)^(7/6)))/140

$$frac{3}{140} left(40 (-1/3)^{frac{7}{6}} + 28 (-1/3)^{frac{5}{3}} + 35 (-1/3)^{frac{4}{3}}right)$$

(3*(28*(-1/3)^(5/3) + 35*(-1/3)^(4/3) + 40*(-1/3)^(7/6)))/140

$$frac{3}{140} left(35 left(- frac{1}{3}right)^{frac{4}{3}} + 28 left(- frac{1}{3}right)^{frac{5}{3}} + 40 left(- frac{1}{3}right)^{frac{7}{6}}right)$$

-2*(-1)^(1/6)*3^(5/6)/21 – (-1)^(1/3)*3^(2/3)/12 – (-1)^(2/3)*3^(1/3)/15

$$- frac{sqrt[3]{-1}}{12} 3^{frac{2}{3}} – frac{2 sqrt[6]{-1}}{21} 3^{frac{5}{6}} – frac{left(-1right)^{frac{2}{3}} sqrt[3]{3}}{15}$$

$$frac{6 x^{frac{7}{6}}}{7} + frac{3 x^{frac{5}{3}}}{5} + frac{3 x^{frac{4}{3}}}{4}$$

0.75*x^1.33333333333333 + 0.6*x^1.66666666666667 + 0.857142857142857*x^1.16666666666667

$$frac{6 x^{frac{7}{6}}}{7} + frac{3 x^{frac{5}{3}}}{5} + frac{3 x^{frac{4}{3}}}{4}$$

$$frac{6 x^{frac{7}{6}}}{7} + frac{3 x^{frac{4}{3}}}{20} left(4 sqrt[3]{x} + 5right)$$

4/3 5/3 7/6
3*x 3*x 6*x
—— + —— + ——
4 5 7

$$frac{6 x^{frac{7}{6}}}{7} + frac{3 x^{frac{5}{3}}}{5} + frac{3 x^{frac{4}{3}}}{4}$$

$$frac{6 x^{frac{7}{6}}}{7} + frac{3 x^{frac{5}{3}}}{5} + frac{3 x^{frac{4}{3}}}{4}$$

4/3 5/3 7/6
3*x 3*x 6*x
—— + —— + ——
4 5 7

$$frac{6 x^{frac{7}{6}}}{7} + frac{3 x^{frac{5}{3}}}{5} + frac{3 x^{frac{4}{3}}}{4}$$

/ 5/3 4/3 7/6
3*28*x + 35*x + 40*x /
——————————-
140

$$frac{1}{140} left(120 x^{frac{7}{6}} + 84 x^{frac{5}{3}} + 105 x^{frac{4}{3}}right)$$