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Advance Curve
Blackberry 8520 Curve - Get exclusive curves on attractive handsets
Blackberry is one of the well known mobile phone brands which is popular throughout the world. The company introduces many smart phones which satisfies all the needs and requirements of the users. Blackberry 8520 Curve is a recently innovated handset by this company. The handset has beautiful appearance which gives it attractive looks. This is a very fabulous mobile phone with amazing curves in it. The phone caters to different needs and requirements of the users as it has many advanced features and functions.
BlackBerry 8520 Curve boasts a 2 mega pixel camera which has an outstanding resolution of 1600x1200 pixels along with geo-tagging, which enables users to click crystal clear images. The device boasts a 528 MHz processor along with an OS of Blackberry 5.0. This gadget possesses a TFT screen of 2.46 inches along with a resolution of 320 x 240 pixels. The mobile phone boasts an internal memory of 256 MB ROM, which can store songs, videos and photographs in the handsets.
There are many cheap and exciting BlackBerry 8520 Curve deals which offer these ultimate handsets at very cheaper rates. The best of them is Blackberry 8520 Curve contract offers which provides these ultimate mobile phones to the users at free of cost or cheap cost but user has to pay a fixed monthly rental for that. T-mobile offers these magnificent devices at a fixed monthly cost of £9.38 with free 9999 texts and free 300 mints.
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About the Author
Van Dameny shares his knowledge on technical gizmos which makes you able to find the plans that best fits your needs. He has won appreciation from people for write about mobile phones,BlackBerry 8520 Curve, Blackberry 8520 Curve deals, Blackberry 8520 Curve contract, BlackBerry 8520 Curve Orange, Blackberry Mobile Phones.
how to trace a curve by looking at graph of another curve?
Hey the problem is like this. A curve is drawn and it is f(x). Now another curve with a function like -2*f(x+3)-1 has to be plotted just at looking at the f(x) graph. How is it possible? Can anyone give best possible ideas of tracing this curve? Please and advance thanks
Yes, it's possible. Just realize what each additional piece will do to the curve:
f(x): This is just the curve, and would be easy enough to copy.
f(x+3): This curve will have the same shape as the original, shifted 3 units to the left.
f(x)-1: This curve will have the same shape as the original, shifted 1 unit down.
-f(x): This curve will have the same shape as the original, except that it is reflected in the x-axis. It will appear upside-down.
2f(x): This curve will have a similar shape as the original, except that it is "stretched" by a factor of 2.
Putting them all together:
-2f(x+3)-1: This curve will have a similar shape as the original: it is the original curve, shifted three units to the left, stretched by a factor of 2, reflected in the x-axis, and shifted down one unit.
It'll probably take some concentration, but it's certainly possible. Or you could trace the curve, then put the axis on afterward:
1. Trace the graph
2. Rotate your paper through 180 degrees. ("Turn it upside-down" -- although in this case your actually turning it "rightside-up".)
3. Draw the y-axis. Put the y-axis 3 units to the right of its position on the original graph, and make tick marks on the y-axis closer than they are on the original. You should make two tick marks on your graph for every one tick mark on the original.
4. Draw the x-axis. Put the x-axis 1 unit below its position on the original graph.
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