Lower Incomplete Gamma Calculator Online

Explanation

The upper incomplete gamma function and lower incomplete gamma function in mathematics are examples of unusual functions that appear as solutions to numerous equations, including some integrals. Their names derive from integral definitions that are comparable to the gamma function but have various or "incomplete" integral limits. An integral from 0 to infinity is what is meant by the term "gamma function." The lower incomplete gamma function, on the other hand, is characterised as an integral from zero to a variable upper limit. An integral from a variable lower limit to infinity is how the upper incomplete gamma function is defined.
The lower incomplete gamma function is defined as:

where s is a complex parameter, such that the real part of s is positive.

How to use Lower Incomplete Gamma Function Calculator?

• You just need to enter the s value in the input field with label "s".
• Then enter x value in the input field with label "x".
• Then click on Submit button. The result will appear in the specified result block.

More Calculation Examples (Lower Incomplete Gamma Function)

• s: 3
• x: 4
• γ(s,x) = 1.5237933888929


• s: 45
• x: 84
• γ(s,x) = 2.658268419707E+54


• s: 5.5
• x: 8.4
• γ(s,x) = 46.379242715387


• s: 67.3
• x: 1.5
• γ(s,x) = 2405060649.8228


• s: 34
• x: 12
• γ(s,x) = 1.3440785056399E+30