Reading angles for Clicks (By Pharaoh)
I got guys find this tutorial in Pharaoh's rival forum, seeing that he is participating in the Gmaniacos, post the topic I have done for him (a lot of people were looking for)
Here's a good tip for reading angles, especially those who are "almost right", and treble.
The tip is: position until the wind completely straight, dpois back through the hole in the corner counting clicks on the screen (always with zoom), we all know that each click corresponds to 1.92 m (meter?)
Now just use the following formula:
165 x (number of clicks) / (distance from the hole)
and you have the precise angle
to use at angles more open, I suggest you open up an unknown angle and do the same process, there just add the difference angle. But it is good for angles close together.
The formula was obtained by converting y (yards) for m (meters) using the ratio of game 1m = 1.5 y
and considering the trajectory of the clicks as being an arc of a circle whose radius is the size of the distance from the hole converted to meters. Then the angle obtained in terms of pi radians to degrees and turned, which is mostly used by us.
The conversion was something like
165.01 x (clicks) / (distance from the hole) that neglecting the second decimal place leads us to:
X 165 c / d
c = clicks
d = distance from the hole
EX: distance 270
number of clicks: 8.5
or .... (165 * 8.5) / 270 = 5.19 degrees.
NOTE: For those who do not know, eh a click when you put the mouse on the left or right of the screen and click, it's about 1.92
Vlw galera!
By remembering that h Pharaoh, the credits are fully committed to him!
I got guys find this tutorial in Pharaoh's rival forum, seeing that he is participating in the Gmaniacos, post the topic I have done for him (a lot of people were looking for)
Here's a good tip for reading angles, especially those who are "almost right", and treble.
The tip is: position until the wind completely straight, dpois back through the hole in the corner counting clicks on the screen (always with zoom), we all know that each click corresponds to 1.92 m (meter?)
Now just use the following formula:
165 x (number of clicks) / (distance from the hole)
and you have the precise angle
to use at angles more open, I suggest you open up an unknown angle and do the same process, there just add the difference angle. But it is good for angles close together.
The formula was obtained by converting y (yards) for m (meters) using the ratio of game 1m = 1.5 y
and considering the trajectory of the clicks as being an arc of a circle whose radius is the size of the distance from the hole converted to meters. Then the angle obtained in terms of pi radians to degrees and turned, which is mostly used by us.
The conversion was something like
165.01 x (clicks) / (distance from the hole) that neglecting the second decimal place leads us to:
X 165 c / d
c = clicks
d = distance from the hole
EX: distance 270
number of clicks: 8.5
or .... (165 * 8.5) / 270 = 5.19 degrees.
NOTE: For those who do not know, eh a click when you put the mouse on the left or right of the screen and click, it's about 1.92
Vlw galera!
By remembering that h Pharaoh, the credits are fully committed to him!
