@@ -2478,7 +2478,7 @@ Trigonometric Functions: ''sin()'', ''cos()'', ''tan()'', ''asin()'', ''acos()''
24782478 or an <<angle>> ,
24792479 and compute their corresponding function
24802480 by interpreting the result of their argument as radians.
2481- (That is, ''sin(45deg)'' , ''sin(.125turn)'' , and ''sin(3.14159 / 4 * 1rad )''
2481+ (That is, ''sin(45deg)'' , ''sin(.125turn)'' , and ''sin(3.14159 / 4)''
24822482 all represent the same value,
24832483 approximately ''.707'' .)
24842484 They all represent a <<number>> ;
@@ -2509,12 +2509,12 @@ Trigonometric Functions: ''sin()'', ''cos()'', ''tan()'', ''asin()'', ''acos()''
25092509 (that is, greater than ''-180deg'' , and less than or equal to ''180deg'' ).
25102510
25112511 Note: ''atan2(Y, X)'' is <em> generally</em> equivalent to ''atan(Y / X)'' ,
2512- but it gives a better answer when the point in question includes negative components on one dimension .
2512+ but it gives a better answer when the point in question may include negative components.
25132513 ''atan2(1, -1)'' , corresponding to the point (-1, 1),
25142514 returns ''135deg'' ,
25152515 distinct from ''atan2(-1, 1)'' , corresponding to the point (1, -1),
25162516 which returns ''-45deg'' .
2517- In contrast, as ''atan(1 / -1)'' and ''atan(-1 / 1)'' both return''-45deg'' ,
2517+ In contrast, ''atan(1 / -1)'' and ''atan(-1 / 1)'' both return''-45deg'' ,
25182518 because the internal calculation resolves to ''-1'' for both.
25192519
25202520
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