f7512c86-bb16-46aa-b673-73edc02cf089 13 6 6 decimal

&[DATE] &[TIME] - &[FILENAME]

Smath 5346/Excel/Mathcad 11 mutual agreement

x 0.05967668696 :

y 0.00681261948 i * - :

x y + arg 0.113667 -

x y + arg ° 6.512624 -

atan2 read: arctangent 'to' radian/degree ≡

i y * - x / atan 0.113667 -

Great Save4u = Great Save 'for you' Alo: GS4u [Texto style]

i y * - x / atan ° 6.512624 -

x atan

∞ atan 1.570796

∞ atan π 2 /

01 i * + arg 1.570796

where in arg(x,y) the word is "argument" i x y + x 2^y 2^+ sqrt / ln * - 0.113666735763182 - 0.013032971433086 i * -

Mathematica agrees with Smath 5346 i x y + x 2^y 2^+ sqrt / ln * - Re 0.113667 -

i x y + x 2^y 2^+ sqrt / ln * - Re i 22753961124638310261601376953125 i * - (* 244140625000000000 / ln * 1654361225106060000 ln + 5814906299979610 ln - (* 2 / - Re

i x y + x 2^y 2^+ sqrt / ln * - Re ° 6.512624 -

If your Smath latest version does not agree with "stable 5346". Therefore it is possible to make a mistake when porting code between versions. Read more: http://everything.explained.today/Atan2/

y x atan2 Ber 23 April 2016 x 0 > y x / atan y 0 ≥ (x 0 < (& y x / atan π + y 0 < (x 0 < (& y x / atan π - y 0 > (x 0 ≡ (& π 2 / y 0 < (x 0 ≡ (& π 2 / - undefined if if if if if 21 line :

Associated example

Compactum r.1 200 mm * : r.2 100 mm * : r.3 200 mm * : r.4 50 mm * : r.5 150 mm * : 61 line

Comapactum x 64.64466094 mm * : y 135.35533906 mm * : z 491.42135624 mm * : 41 line

Compactum v x 2^y 2^+ sqrt : r v 2^r.2 r.4 - (2^- sqrt : α y x atan2 : β r.2 r.4 - r atan2 : 51 line

Angular result is by default implicit => 'radian'

v r α β 41 mat 0.15 m * 0.141421 m * 1.125235 0.339837 41 mat

Explicit more results, algo style [z]

u v z v x 2^y 2^+ sqrt : 0.15 m *

u v z r x y z v (2^r.2 r.4 - (2^- sqrt : 0.141421 m *

u v z α y x atan2 : 1.125235

u v z β r.2 r.4 - x 2^y 2^+ r.2 r.4 - (2^- sqrt atan2 : 0.339837

64.64466094 mm * 135.35533906 mm * 0 β ° 19.47122063

u v z β ° 19.47122063