HP 32SII J0 = π1 ∫0πcos(x sint)dt, QKX, yN KT {]{], Example: Bessel Function, Integrating Equations 8–3, To integrate the same equation with different information:

Clears memory.

Selects Equation mode.

Types the equation.

To integrate the same equation with different information:

If you use the same limits of integration, press 99move them into the X– and Y–registers. Then start at step 3 in the above list. If you want to use different limits, begin at step 2.

To work another problem using a different equation, start over from step 1 with an equation that defines the integrated.

Example: Bessel Function.

The Bessel function of the first kind of order 0 can be expressed as

J0 = π1 ∫0πcos(x sint)dt

Find the Bessel function for x–values of 2 and 3.

Enter the expression that defines the integrand's function:

cos (x sin t )

Keys:Display:Description:

zb{ALL} {Y}

{G

QKXyN KT {]{]



Current equation or

  ! !  1%¾  1%º 1¾

 1%º 1!¾

1%º 1!22¾ Right closing parentheses are optional.

š	 1%º 1!2 Terminates the expression and
	displays its left end.
{	/ )Checksum and length.

Integrating Equations 8–3

File name 32sii-Manual-E-0424
Printed Date : 2003/4/24	Size : 17.7 x 25.2 cm