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November 18th, 2009, 06:42 AM
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| | circle (2) In the figure , ST is the common tangent at P to the two circles . PVW and PQR are two straight lines . OS bisects \angle PSR and PV=PS , the lines QV and RW are also parallel .
Prove that SR=VW . | 
November 18th, 2009, 08:53 AM
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November 19th, 2009, 02:41 AM
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| | Thanks again Grandad , what software do you use to produce such a neat diagram ? | 
November 19th, 2009, 09:14 AM
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| | Hello thereddevils Quote:
Originally Posted by thereddevils Thanks again Grandad , what software do you use to produce such a neat diagram ? | I have CorelDraw version 12, and Corel Photo-paint 12 on my maching, but they're much too heavyweight for this. So I just use the drawing tools in Word, which are very quick and easy to use. Any text I put in a text box, with no border or background colour. Then, with the image on screen, I use a screen-capture program (MWSnap - freeware, donations appreciated; works fine in Vista) to capture the image to clipboard; paste into Paint; save and then crop in Windows Photo Gallery. Sounds complicated, but it's actually very quick. Graphs I tend to draw in Excel, copy, paste, crop and upload.
Grandad | 
November 20th, 2009, 02:10 PM
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| | circle (2) originally posted by thereddevils
Hello reddevil and grandpa'
The diagrames so far do not appear correct. The initial data are not adequate
Try this
O is the center of the larger circle.The smaller circle passes thru 0
When SP=PV the diagram is unique (only one)Other diagrams SP is not equal PV but always PV=VW andPQ=QR
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