Grow Time Formula: Difference between revisions

Revision as of 17:58, 11 January 2017

The growing time of an item on a tree can be found by using its rarity, using the following equation:

In this case,

r = rarity
t = time taken to grow in seconds

$t = r^{3} + 30 r$

$\frac{t}{r} = r^{2} + 30$

and

shambo Block Tree with a rarity of 71. How many seconds does it take to fully grow the tree?

$t = r^{3} + 30 r$

$t = 357, 911 + 2, 130$

$t = 360, 041$ $r = \sqrt[3]{\frac{t}{2} + \sqrt[]{\frac{t^{2}}{4} + 1000}} + \sqrt[3]{\frac{t}{2} - \sqrt[]{\frac{t^{2}}{4} + 1000}}$

Let's say we're growing a Ro

@@ Line 13: / Line 13: @@
 and
-<math>r=\sqrt[3]{\frac{t}{2} + \sqrt[]{\frac{t^2}{4} + 1000}} + \sqrt[3]{\frac{t}{2} - \sqrt[]{\frac{t^2}{4} + 1000}}</math>
+====<nowiki/>====
+shambo Block Tree with a rarity of 71. How many seconds does it take to fully grow the tree?
-===Example===
-Let's say we're growing a Roshambo Block Tree with a rarity of 71. How many seconds does it take to fully grow the tree?
 <math>t=r^3+30r</math>
-<math>t=71^3+30(71)</math>
 <math>t=357,911+2,130</math>
 <math>t=360,041</math>
-[[Category:Growtopia]]
+<math>r=\sqrt[3]{\frac{t}{2} + \sqrt[]{\frac{t^2}{4} + 1000}} + \sqrt[3]{\frac{t}{2} - \sqrt[]{\frac{t^2}{4} + 1000}}</math>
+===E<math>t=71^3+30(71)</math>xample===
+Let's say we're growing a Ro[[Category:Growtopia]]
 [[Category:Growtopia Activity]]