By Stan Gibilisco
I've been procuring Stan's books for over 15 years, on many alternative technical topics. i haven't been disillusioned! His books are regularly an excellent purchase for the current and destiny reference!
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Additional info for Mastering Technical Mathematics, Third Edition
In the following we assume that you have created a brick and selected some of its edges, as shown in the following picture: Now you can perform a chamfer edge operation which can be activated either by choosing Objects#Chamfer Edges from the main menu or by pressing in the objects toolbar. In the following dialog box you can specify the width of the chamfer. The structure should end up looking similar to the one depicted below: Alternatively you could perform a blend edges operation which is activated either by choosing Objects#Blend Edges in the main menu or by pressing in the objects toolbar.
Cylindrical face Change Face Radius Finally, you can pick the cylinder’s top face and invoke the Objects#Local Modifications#Offset Faces command. Specifying an offset in the dialog box will move the face while again closing any gaps: Top face Offset Face The Local Modifications are very powerful modeling operations. However, the modifications will fail if there is no unique solution for closing the gaps. You should play a little bit with these tools in order to get an impression of what is possible.
Afterwards you can activate the Trim Curves operation by choosing Curves#Trim Curves ( ) from the main menu. Now you will be prompted to select the item to be trimmed with the rectangle. Therefore select the circle and confirm your selection by pressing the RETURN ( ) key. The next step will prompt you to double-click on any curve segments you wish to delete from the model. When you move the mouse across the screen, all selectable curve segments at the mouse location will be highlighted. You should now delete two segments such that the result looks similar to the following picture before you press RETURN ( ) to complete the operation.
Mastering Technical Mathematics, Third Edition by Stan Gibilisco