All Tasks
Relation of adjacent angles
What’s the relation between α and β?
# Angles
Training
6
Adjacent angles
α = 143°
β =___ °
# Angles
Training
6
Immediate integral
The primitive function, $\int \frac{1-x}{x^2+x-2}dx$, is:
# Integration calculus
Training
13
Integral by parts
Enter the logical value of the expression
$$\displaystyle \int x^5~e^{x^3+1}~dx=\dfrac{(x^3-1)e^{x^3+1}}{3}+C$$
# Integrals of functions
Reasoning
13
Immediate integral
The primitive function of $\int \frac{1}{\cos(x)\cot(x)}dx$ is:
# Integration calculus
Training
13
Primitive without solving
The expression of the function $h(x)$ that satisfies
$\int\dfrac{e^{h(x)}}{2h(x)\sqrt{1-e^{2h(x)}}}dx=\arcsin(e^{\sqrt{x}})+C$ is:
# Integration calculus
Training
13