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Recent questions in Integral Calculus
Tazmin Horton 2021-08-14 Answered

To identify: The conic represented by the following polar equation and graph it by using the graphing utility: $$\displaystyle{r}={\frac{{{8}}}{{{4}+{3}{\sin{\theta}}}}}$$

Mylo O'Moore 2021-08-14 Answered

Graph the lines and conic sections $$\displaystyle{r}={\frac{{{8}}}{{{4}+{\sin{\theta}}}}}$$

Tammy Todd 2021-08-14 Answered

Evaluate the indefinite integral. $$\displaystyle\int{\frac{{{x}}}{{\sqrt{{{x}^{{{2}}}+{9}}}}}}{\left.{d}{x}\right.}$$

facas9 2021-08-14 Answered

Evaluate the following integral. $$\displaystyle{\int_{{-\infty}}^{{+\infty}}}{\left({\frac{{{2}}}{{{4}+{x}^{{{2}}}}}}\right)}{\left.{d}{x}\right.}$$

Chesley 2021-08-14 Answered

Find indefinite integral. $$\displaystyle\int{\frac{{{x}^{{{3}}}}}{{{e}^{{{3}{x}^{{{4}}}}}}}}{\left.{d}{x}\right.}$$

shadsiei 2021-08-14 Answered

Write the following equation in standard form and sketch its graph $$\displaystyle{9}{x}^{{{2}}}+{72}{x}-{64}{y}^{{{2}}}+{128}{y}+{80}={0}$$

Ayaana Buck 2021-08-14 Answered

What is an ellipse.

Alyce Wilkinson 2021-08-14 Answered

Some of the connections between conic sections and traces of quadric surfaces.

sodni3 2021-08-14 Answered

To determine: The radical exponent form of $$\displaystyle{3}{x}^{{-{\frac{{{2}}}{{{3}}}}}}$$ in radical form.

remolatg 2021-08-14 Answered

The rational exponent form of $$\displaystyle{a}^{{{0.4}}}$$ in radical form.

pancha3 2021-08-14 Answered

To calculate: The simplified form of the expression , $$\displaystyle\sqrt{{{\frac{{{1.44}\times{10}^{{{16}}}}}{{{9.0}\times{10}^{{{10}}}}}}}}$$

Nann 2021-08-14 Answered

To calculate : The domain of the expression $$\displaystyle\sqrt{{{x}-{2}}}$$

Tammy Todd 2021-08-14 Answered

To calculate: The simplification of the expression $$\displaystyle{\frac{{{y}-{3}}}{{\sqrt{{{y}}}+\sqrt{{{3}}}}}}$$

allhvasstH 2021-08-14 Answered

To calculate: The simplification of the expression $$\frac{7}{\sqrt[4]{z}}$$

Globokim8 2021-08-14 Answered

Evaluate the integral. $$\displaystyle\int{3}^{{{\sin{{0}}}}}{\cos{{0}}}{d}{0}$$

Yasmin 2021-08-14 Answered

Evaluate the integral. $$\displaystyle\int{{\cot}^{{{3}}}{x}}{{\tan}^{{{4}}}{x}}{\left.{d}{x}\right.}$$

Kaycee Roche 2021-08-14 Answered

Evaluate the integrals. $$\displaystyle\int{\frac{{{{\sin}^{{-{1}}}{x}}}}{{\sqrt{{{1}-{x}^{{{2}}}}}}}}{\left.{d}{x}\right.}$$

generals336 2021-08-14 Answered

Evaluate the definite integral. $$\displaystyle{\int_{{{1}}}^{{\sqrt{{{3}}}}}}{\frac{{{\left.{d}{x}\right.}}}{{{x}^{{{2}}}+{1}}}}$$

waigaK 2021-08-14 Answered

Evaluate the iterated integral. $$\displaystyle{\int_{{-{1}}}^{{{2}}}}{\int_{{{0}}}^{{{\frac{{\pi}}{{{2}}}}}}}{\left({y}{\sin{{x}}}\right)}{\left.{d}{x}\right.}{\left.{d}{y}\right.}$$

Annette Arroyo 2021-08-14 Answered

Convert the indefinite integral to into a definite integral using the interval [0,1], and solve it. $$\displaystyle{\int_{{{0}}}^{{{1}}}}{\frac{{{x}}}{{{\left({x}^{{{2}}}+{1}\right)}^{{{2}}}}}}{\left.{d}{x}\right.}$$

Another complex part of Calculus and Analysis includes integral calculus help, which is a more advanced subject that requires complex calculation and advanced training. As you can see from the list of questions, it includes anything from equations to analytical tasks where one must determine certain functions and come up with relevant solutions.

Take your time to see how the answers below have been formed and use the solutions as the templates for your integral calculus problems.

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