Visualize rate of change in true based damage by given base damage .
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This function is continuous but not differentiable meaning this derivative may not be very accurate and should serve more as a visual and less of a precise calculator.
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Expression 27: "f" Subscript, "d" "e" "r" "i" "v" "a" "t" "i" "v" "e" , Baseline left parenthesis, "x" , right parenthesis equals "f" prime left parenthesis, "x" , right parenthesis times 100fderivativex=f′x·100
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Expression 28: "R" Subscript, "d" "a" "m" "a" "g" "e" "R" "a" "t" "e" , Baseline equals "f" Subscript, "d" "e" "r" "i" "v" "a" "t" "i" "v" "e" , Baseline left parenthesis, "P" Subscript, "b" "a" "s" "e" "D" "a" "m" "a" "g" "e" 2 , Baseline , right parenthesisRdamageRate=fderivativePbaseDamage2
equals=
0.7 7 8 2 3 3 4 7 2 0 3 40.778233472034
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Expression 29: "P" Subscript, "b" "a" "s" "e" "D" "a" "m" "a" "g" "e" 2 , Baseline equals 150.4PbaseDamage2=150.4
00
400400
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Approximated limit function
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True Linear equation
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Exponential Best fit equation
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Experimental Values
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Discord credits
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Credits to jjeastside#7289 for the equations
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Credits to Lucyfer for the experiment
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Credits to Mayonnaisinator for the idea
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Expression 55:
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Expression 56:
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powered by
powered by
left parenthesis, 248 , 2.8 9 2 2 6 4 , right parenthesis248,2.892264
left parenthesis, 150.4 , 0.7 7 8 2 3 3 , right parenthesis150.4,0.778233
