Integrals

(the database of solved problems)

All the problems and solutions shown below were generated using the Integral Calculator.

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ID	Problem	Count
201	$$ $$	5
202	$$ $$	5
203	$$ $$	5
204	$$ $$	5
205	$$ $$	5
206	$$ $$	5
207	$$ $$	5
208	$$ $$	5
209	$$ $$	5
210	$$ \displaystyle\int^{\pi/2}_{0} x\, \mathrm d x $$	5
211	$$ \displaystyle\int^{4}_{2} 1-{\mathrm{e}}^{-t}\, \mathrm d x $$	5
212	$$ \displaystyle\int 2{x}^{2}-36x+398\, \mathrm d x $$	5
213	$$ $$	5
214	$$ \displaystyle\int^{7}_{0} 8{x}^{3}-{x}^{2}+5x-1\, \mathrm d x $$	5
215	$$ $$	5
216	$$ $$	5
217	$$ $$	5
218	$$ \displaystyle\int 150-0.5x\, \mathrm d x $$	5
219	$$ \displaystyle\int^{1}_{0} {\mathrm{e}}^{{x}^{2}}\, \mathrm d x $$	5
220	$$ \displaystyle\int 3x+2\, \mathrm d x $$	5
221	$$ $$	5
222	$$ \displaystyle\int^{\pi/2}_{0} \sqrt{\sin\left(x\right)}{\cdot}{\left(\cos\left(x\right)\right)}^{5}\, \mathrm d x $$	5
223	$$ \displaystyle\int \dfrac{x{\cdot}\cos\left(2\right){\cdot}{x}^{2}}{\sqrt{1}}-4{x}^{4}\, \mathrm d x $$	5
224	$$ $$	5
225	$$ \displaystyle\int^{4}_{e} 1-{x}^{\mathrm{e}}+{\mathrm{e}}^{x}-{\mathrm{e}}^{\mathrm{e}}\, \mathrm d x $$	5
226	$$ $$	5
227	$$ \displaystyle\int \dfrac{1}{x}-\color{orangered}{\square}\, \mathrm d x $$	5
228	$$ $$	5
229	$$ $$	5
230	$$ $$	5
231	$$ $$	5
232	$$ $$	5
233	$$ \displaystyle\int 2x\, \mathrm d x $$	5
234	$$ \displaystyle\int^{50}_{0} 0.0167{x}^{2}+3.3333x\, \mathrm d x $$	4
235	$$ \displaystyle\int^{50}_{0} 0.0261{x}^{2}+3.1021x+1.1865\, \mathrm d x $$	4
236	$$ $$	4
237	$$ $$	4
238	$$ \displaystyle\int^{50}_{21} 0.0167{x}^{2}+3.3333x\, \mathrm d x $$	4
239	$$ \displaystyle\int^{50}_{0} 0.0174{x}^{2}+3.2903x+0.5439\, \mathrm d x $$	4
240	$$ $$	4
241	$$ $$	4
242	$$ \displaystyle\int^{3\pi/2}_{\pi} \left(2x-3\right){\cdot}\sin\left(2x\right)\, \mathrm d x $$	4
243	$$ $$	4
244	$$ $$	4
245	$$ $$	4
246	$$ $$	4
247	$$ \displaystyle\int^{2\pi}_{0} x{\cdot}\sin\left(x\right)\, \mathrm d x $$	4
248	$$ $$	4
249	$$ \displaystyle\int 0.5{\cdot}10x\, \mathrm d x $$	4
250	$$ \displaystyle\int \mathrm{e}^{2x}{\cdot}\cos\left(3x\right)\, \mathrm d x $$	4