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\int\sqrt{s\cdot n3\cdot x\sqrt{c\cdot s4\cdot x\cdot\frac{2x^{\left(2+1\right)}}{}}}dx

Integrate (x(x(2x^(2+1))/*s^4*c)^0.5*n^3*s)^0.5

Answer

$\frac{\frac{88}{185}\sqrt{n^{3}}\sqrt[4]{c}\sqrt{s^{3}}\sqrt{x^{5}}}{\sqrt[4]{}}+C_0$

Step-by-step explanation

Problem

$\int\sqrt{s\cdot n3\cdot x\sqrt{c\cdot s4\cdot x\cdot\frac{2x^{\left(2+1\right)}}{}}}dx$
1

Add the values $2$ and $1$

$\int\sqrt{\sqrt{x\cdot s^4c\frac{2x^{3}}{}}x\cdot n^3s}dx$

Unlock this step-by-step solution!

Answer

$\frac{\frac{88}{185}\sqrt{n^{3}}\sqrt[4]{c}\sqrt{s^{3}}\sqrt{x^{5}}}{\sqrt[4]{}}+C_0$
$\int\sqrt{s\cdot n3\cdot x\sqrt{c\cdot s4\cdot x\cdot\frac{2x^{\left(2+1\right)}}{}}}dx$

Main topic:

Integral calculus

Used formulas:

1. See formulas

Time to solve it:

~ 1.52 seconds