Ranking Integrals by Technique Complexity

Question

Arrange the following integrals from simplest to most complex, based on the algebraic manipulation required for evaluation: $$\int (3*x^2+2*x)\,dx$$, $$\int (\sin(x)+\cos(x))\,dx$$, $$\int \frac{2*x}{x^2+1}\,dx$$, $$\int \sqrt{2*x+3}\,dx$$

Accepted Answer

$$\int (3*x^2+2*x)\,dx$$, $$\int (\sin(x)+\cos(x))\,dx$$, $$\int \frac{2*x}{x^2+1}\,dx$$, $$\int \sqrt{2*x+3}\,dx$$

Answer

$$\int (\sin(x)+\cos(x))\,dx$$, $$\int (3*x^2+2*x)\,dx$$, $$\int \sqrt{2*x+3}\,dx$$, $$\int \frac{2*x}{x^2+1}\,dx$$

Answer

$$\int \frac{2*x}{x^2+1}\,dx$$, $$\int \sqrt{2*x+3}\,dx$$, $$\int (3*x^2+2*x)\,dx$$, $$\int (\sin(x)+\cos(x))\,dx$$

Answer

$$\int (3*x^2+2*x)\,dx$$, $$\int \frac{2*x}{x^2+1}\,dx$$, $$\int (\sin(x)+\cos(x))\,dx$$, $$\int \sqrt{2*x+3}\,dx$$

Ranking Integrals by Technique Complexity

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