Khan Academy Static

Definite integrals behave is specific ways with shared properties. For example, the sum of the definite integrals of a function f from a to b and from b to c is equal to the definite integral of f from a to c. Learn about these properties and use them in order to evaluate integrals.

6090_Definite_integral_properties_algebraic_breaking_interval.html

6083_Definite_integral_over_a_single_point.html

6088_Definite_integral_properties_graphical_2_of_2_.html

6085_Definite_integral_of_shifted_function.html

6084_Breaking_up_integral_interval.html

6087_Definite_integral_properties_graphical_1_of_2_.html

6089_Definite_integral_properties_algebraic_function_combination.html

6082_Integrating_sums_of_functions.html

6086_Switching_bounds_of_definite_integral.html

6091_Examples_leveraging_integration_properties.html

6081_Integrating_scaled_version_of_function.html