ILATE Rule

What Does ILATE Rule Stand For?

ILATE Rule stands for Inverse, Logarithmic, Algebraic, Trigonometric, and Exponential, providing a mnemonic for the sequence in which functions are prioritized. ILATE stands for Inverse, Logarithmic, Algebraic, Trigonometric, and Exponential.

Which is Correct ILATE Rule or LIATE Rule?

The correct sequence is ILATE Rule, where the priority is Inverse, Logarithmic, Algebraic, Trigonometric, and Exponential.

What is I in LIATE Rule Stand For?

In LIATE Rule, ‘I’ stands for Inverse Function.

How to Select the First Function Using ILATE Rule?

Select the first function based on the priority sequence,

• Inverse Function
• Logarithmic Function
• Algebraic Function
• Trigonometric Function
• Exponential Function

Can we Apply LIATE Rule for a Single Function?

ILATE Rule can be easily applied to Single Function such as it is used to find integration of ln(x) and other function.

What is the Formula for ILATE?

The ILATE Rule doesn’t have a specific formula but follows the sequence: Inverse, Logarithmic, Algebraic, Trigonometric, and Exponential.

What is the Integration of UV rule?

Integration of the UV rule involves considering two functions, ‘u’ and ‘v,’ and applying the product rule,

∫u.v dx = u∫v.dx – ∫(vdu).dx

What is ILATE Rule Used For?

ILATE Rule is used for simplifying and organizing the integration or differentiation process by providing a systematic approach to handle various types of functions.

ILATE rule stands for Inverse Trigonometric Function, Logarithmic Function, Algebraic Function, Trigonometric Function, and Exponential Function. It tells about the priority order in which functions are selected for their integration. It is an important concept in solving integration problems.

This formula is also called the ‘uv integration formula’. If we have to find the integration of a function that is a product of two functions then we use the ILATE rule of integration. In this article, we will learn about, What the is ILATE Rule, How to Apply the ILATE Rule, ILATE Rule Examples, and others in detail.